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It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (our model different Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPCPfP3 3E#333F<  s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J   0` fy`ff3` Mj*333FV*` ffNNt^X` ffNL|>rL` +T3f3f` MMMff3f` Lx[he2` {$$>?" dd@,?nAd@    @ `  n?" dd@   @@``PR    @ ` ` p>> p(  p p 6 " `P  LUSQdkYkHrh7h_    p 0p " `  8USQdkYkHre,g7h_ ,{N~ ,{ N~ ,{V~ ,{N~   p 6h #" `^ `  Z* p 6X #" `^   \* p 6x #" `^ `  \*z p NA޽h ?texture_mid#" @@ +T3f3f80___PPT10. ` Textured   0 zrt(  t t <ټ #" `   LUSQdkYkHrh7h_   t 0Pܼ " `    NUSQdkYkHroRh7h_  t 6 #" `^ `  Z* t 6t #" `^   \* t 6 #" `^ `  \*z t NA޽h ?texture_mid#" @@ +T3f3f80___PPT10. ` 0 ~v8(  8 8 0u P   4 P*   8 0t     \* d 8 c $ ?   8 0_  0  8USQdkYkHre,g7h_ ,{N~ ,{ N~ ,{V~ ,{N~   8 6d"4 _P   Z*  8 6(4 _  4 \* H 8 0޽h ? 3380___PPT10.q   0 p$(  $:  $ 3 A r $ S =p `0    $ B0?Y& p8http://www.atlasoftheuniverse.com/galgrps/m087hubble.jpg99f3: $ 3 A@  H $ 0޽h ? 33___PPT10i.#m+D=' = @B +}   0 @$(  @r @ S xp `P   r @ S np   H @ 0޽h ? +T3f3f___PPT10i.P+D=' = @B +    0    4 (  4~ 4 s *,p `     4 0L 0f t M87( 3C 274, Virgo A, NGC 4486 Recent Observation Review: z=0.0043 16.3Mpc (Macri et al. 1999) radio (e.g., Owen et al. 1989; Biretta et al. 1995; Sparks et al. 1996; Zhou 1998), optical (e.g. Perlman et al. 2001a, Biretta et al. 1991), UV (Waters & Zepf, 2005 [WZ05]), X-ray (e.g., Marshall et al. 2002, Wilson & Yang 2002), Future High X-ray? The predicated Tev gamma-ray (Bai & Lee 2001 first) and the possible position where the TeV emission from the M87 (Georganopoulos et al. 2005; Cheung et al. 2007) have also been confirmed at a high cofidence level by the HESS observations (Aharonian et al. 2003 & 2006). Especially Perlman & Wilson 2005 [PW05], analyzed diagnostics and physical interpretation of the X-ray emissions from the M87 jet. Many other observations have been done, such as photometric surveys of the jet, polarimetry maps of the jet (Perlman et al. 1999).\PUP 33N33333333330<# k 8F !  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A specific but more general scenario may be: the main acceleration region and the main emission region are not strictly co-spatial!d33H  0޽h ? 338 0 ___PPT10 ._i+D' = @B Dg' = @BA?%,( < +O%,( < +D' =%(DF' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*D' =1:Bhidden*o3>+B#style.visibility<*%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*D' =1:Bhidden*o3>+B#style.visibility<*%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*+8+0+0 +   0 7jL8(  Lz   L  ,$D  0T  b L#  bvN `[ b L `[ b L c PZA(11.gif (10743 bytes)`b L c PZA(11.gif (10743 bytes)`b  L c PZA(11.gif (10743 bytes)`a  L c PZA(11.gif (10743 bytes)@`[ b  L 0 N 5 - Main Acceleration Region: water pipe:6 2<2t  L 6Ar "` P   L 0l p j  r&Channel/Pipe (further identification)0' 2  L s *A"`@u,$D  0z P `  L P ` ,$@ 0B L 3 A  N P ` L P `B L 3 AP 0@ L 6 `N .+ Main Emission Region: reservior4/ 2< -%  L 0PJ,$& 0 GModified CI Model 2( L 6Ar "` P ,$@ 0 L s *A ,$D!  0 L c PZA(11.gif (10743 bytes)P ,$D 0 L 6g,$D 0 W#Obtained from Marshall et al. 2002$$n +L 3 A@0P ,$D% 0 L 0@ ,$$ 0 # IHEP SHAO$ 2$3 &L 0A?0 e,$@  0n L 3 A!P @J ,$D' 0^l  0  IL 0 ,$D  0N p  ?L P |T `[ b @L# p [  AL c PZA(11.gif (10743 bytes)`b BL c PZA(11.gif (10743 bytes)`b CL c PZA(11.gif (10743 bytes)`a DL c PZA(11.gif (10743 bytes)@`[ b EL \ZA (11.gif (10743 bytes)P   TT 0  FL#  0 t GL 6Ar "`0 P t HL 6Ar "`P  'L 0$,$D 0 _ Dermer 1995 2  l @ ]L@,$D 0@ @ RL@ZB PL s *DoTB QL c $Do@ZB ZL s *D3ol 00@ ^L00@,$D 0@ 00@ XL00@ZB VL s *Do000TB WL c $Do000@`B \LB 0D3o0Fl @ hL@,$D 0h@ @ eL@ZB bL s *Do``TB cL c $Do`@ZB dL s *D3o`ZB gLB s *D3o jL 0T.0*,$  0 =It may reflect the physical motivation of PW05 (Volume Model)> 2>=H L 0޽h ? 33hh___PPT10gh. k+ybD#g' ;= @B Df' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*LD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*LDF' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDF' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LD ' =%(D ' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*IL%(D' =-6B'blinds(horizontal)*<3<*ILD' =%(D' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*jL%(D' =-6B'blinds(horizontal)*<3<*jLD' =%(DH' =%(DR' =A@BBB B0B%(D' =-6B'blinds(horizontal)*<3<*jLD' =1:Bhidden*o3>+B#style.visibility<*jL%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*&L%(D' =-6B'blinds(horizontal)*<3<*&LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*'L %(D' =-6B'blinds(horizontal)*<3<*'L D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*]L%(D' =-6B'blinds(horizontal)*<3<*]LD' =%(D9' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*ILD' =1:Bhidden*o3>+B#style.visibility<*IL%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*]LD' =1:Bhidden*o3>+B#style.visibility<*]L%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*hL%(D' =-6B'blinds(horizontal)*<3<*hLD' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*^L%(D' =-6B'blinds(horizontal)*<3<*^LD' =%(Dq' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*&LD' =1:Bhidden*o3>+B#style.visibility<*&L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*'L D' =1:Bhidden*o3>+B#style.visibility<*'L %(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*^LD' =1:Bhidden*o3>+B#style.visibility<*^L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*hLD' =1:Bhidden*o3>+B#style.visibility<*hL%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDU ' =%(D ' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*LD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*LDm ' =%(D' =%(DE' =4@BBB B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(DR' =A@BBB B0B%(D' =-6B'blinds(horizontal)*<3<*LD' =1:Bhidden*o3>+B#style.visibility<*L%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*LD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*LD' =%(D&' =%(D' =4@BB?BB%()?)?D"' =.7 BBBBB'M 0 0 L 0.25 0 E*3>*B ppt_xB ppt_y=0BB<*LD' =%(D+' =4@BB#BB%()?)?D' =.G7 BBBBBYM 1.11022E-16 -0.01111 L -0.31667 -0.01226 *3>*B ppt_xB ppt_y=@0BBAApBB"""Ba 6<*LD' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*+L%(D' =-6B'blinds(horizontal)*<3<*+LD' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*L++0+L0 ++0+L0 ++0+L0 ++0+jL0 ++0+jL0 +   0  \.(  \~ \ s *෹p `P   ~ \ s *p `  : \ 3 A9 \ BP`0Z 6LS07H \ 0޽h ? 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G+D=' = @B +   0 6Z(  r  S p      B<`0Z 6LS07H  0޽h ? +T3f3f___PPT10i.0[+D=' = @B +&   0   $ (    S 8p P<$D 0  r  S p `P   l       ,$D  0   0п  h4(Fleishman PPT 12/16/05)  2f   6ZA ?    6ZA ?Ps,$D 0p  000,$ 0 >Our Fitting shows that the Doppler factor of 3C273 Jet is 7.4 which well agrees with the requirement of FSRQ s Doppler factor (>6.45, Cao & Bai 2008, ApJL). This may verify the Uniform Scheme on the correctness of quasars Category. And EC/CMB model may be responsible for high-energy emission (X-ray even to Gamma-ray) of the 3C 273 Jet. So, further promote this view, we think (and/or guess) that EC/CMB may be responsible for the Gamma-ray in the Radio Quasar (FRII) Jet downstream, with EC/CMB+BLR+Torus for the Gamma-ray in the Radio Quasar (FRII) Jet upstream (close to/in the Core), together with SSC for the Gamma-ray in the FRII Jet. This may explain the EGRB.  2bhT H  0޽h ? +T3f3f___PPT10.0r+lfDJ' = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(D' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(Dp' =%(DR' =A@BBB B0B%(D' =-6B'blinds(horizontal)*<3<*D' =1:Bhidden*o3>+B#style.visibility<*%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*Dd' =%(D ' =%(D' =4@BBBB%(D ' =+4 8?XCB ppt_xBCB ppt_xB*Y3>B ppt_x<*D' =+4 8?`CB ppt_yBCB1+ppt_h/2B*Y3>B ppt_y<*D' =1:Bhidden*o3>+B#style.visibility<*%(D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*l%(D' =-6B'blinds(horizontal)*<3<*l+p+0+0 ++0+0 +   0 `B(  r  S p `P     <$ p  `  H  0޽h ? +T3f3f___PPT10i.+D=' = @B +   0   (  x  c $pP     6@0  HIf this PPT would be helpful for you, please citing Liu & Shen, 2007, ApJ Letters, 668, L23 .J 6b^,;C   B4d AWen-Po LIU, 2008.04.19, Personal Website Email: xiaopozi@163.comBB". 01A   B4X k3http://www.shao.ac.cn/tianwu/group4/members/wpl.htm44    B4   8We thank the web authors of some cartoons in this ppt.994H  0޽h ? +T3f3f___PPT10i.+D=' = @B + 0 <((  <^ < S 8    < c $48 0    H < 0޽h ? 3380___PPT10.t 0 ((  ^  S 8   4  c $d48 0  4  H  0޽h ? 3380___PPT10.߇P]4E;Jc̐\GgHL&>lјDY\ڂ-E;{=;s.o9~}@< $S(0KR)=+;J@1paFa<69sJsJYh>u Qў\ o_dS?ֹj|A.OyvR {Iu ba_%#wa +W8[T(B#(lE@NPb('<.&^>ē2A Q@B<88xFT"ժxC#(NMfQ1߮&LHA'lĐWlQO ȑ#Ѥݬm9ч LU:Aل}H.")ʑ. 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xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTvܖ 0ܖD[SOalNew RomanTTvܖ 0ܖ$ DTahomaew RomanTTvܖ 0ܖ"0DWingdingsRomanTTvܖ 0ܖ@DTimes New RomanTTvܖ 0ܖ$ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dL 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. 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It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (our model different Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPCPfP3 3E#333F<  s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J   0 7jLK(  Lz   L  ,$D  0T  b L#  bvN `[ b L `[ b L c PZA(11.gif (10743 bytes)`b L c PZA(11.gif (10743 bytes)`b  L c PZA(11.gif (10743 bytes)`a  L c PZA(11.gif (10743 bytes)@`[ b  L 0 N 5 - Main Acceleration Region: water pipe:6 2<2t  L 6Ar "` P   L 0l p j  r&Channel/Pipe (further identification)0' 2  L s *A"`@u,$D  0z P `  L P ` ,$@ 0B L 3 A  N P ` L P `B L 3 AP 0@ L 6 `N .+ Main Emission Region: reservior4/ 2< -%  L 0PJ,$& 0 GModified CI Model 2( L 6Ar "` P ,$@ 0 L s *A ,$D!  0 L c PZA(11.gif (10743 bytes)P ,$D 0 L 6g,$D 0 W#Obtained from Marshall et al. 2002$$n +L 3 A@0P ,$D% 0 L 0@ ,$$ 0 # IHEP SHAO$ 2$3 &L 0A?0 e,$@  0n L 3 A!P @J ,$D' 0^l  0  IL 0 ,$D  0N p  ?L P |T `[ b @L# p [  AL c PZA(11.gif (10743 bytes)`b BL c PZA(11.gif (10743 bytes)`b CL c PZA(11.gif (10743 bytes)`a DL c PZA(11.gif (10743 bytes)@`[ b EL \ZA (11.gif (10743 bytes)P   TT 0  FL#  0 t GL 6Ar "`0 P t HL 6Ar "`P  'L 0$,$D 0 _ Dermer 1995 2  l @ ]L@,$D 0@ @ 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=1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*LDG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-6B'blinds(horizontal)*<3<*L++0+L0 ++0+L0 ++0+L0 ++0+jL0 ++0+jL0 +rBm ,J1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj ՜.+,D՜.+,    AĻʾ   ArialTahoma WingdingsTimes New Roman TexturedMathType 5.0 EquationNA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 Jet Criterion Introduction õƬ 4 õƬ 5 õƬ 6 õƬ 7 õƬ 8 õƬ 9 õƬ 10 Constraints6A Modified CI Model (MCI Model: Pipe-Reservoir Model) õƬ 13 õƬ 14 õƬ 15DataFitting õƬ 18 õƬ 19Results and Discussion õƬ 21 Future work Future workThanks  õʾĸģǶ OLE  õƬ(PX _PID_HLINKSVersionAhmailto:xiaopozi@163.com _^ 0XIAOPOZIXIAOPOZIe criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (our model different Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPCPfP3 3E#333F<  s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I JrS"/J1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖ"D[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dp 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (our model different Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPCPfP3 3E#333F<  s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J    0    4 (  4~ 4 s *ļp `     4 0pż 0f M87( 3C 274, Virgo A, NGC 4486 Recent Observation Review: z=0.0043 16.3Mpc (Macri et al. 1999) radio (e.g., Owen et al. 1989; Biretta et al. 1995; Sparks et al. 1996; Zhou 1998), optical (e.g. Perlman et al. 2001a, Biretta et al. 1991), UV (Waters & Zepf, 2005 [WZ05]), X-ray (e.g., Marshall et al. 2002, Wilson & Yang 2002), Future High X-ray? The predicated Tev gamma-ray (Bai & Lee 2001 first) and the possible position where the TeV emission from the M87 (Georganopoulos et al. 2005; Cheung et al. 2007) have also been confirmed at a high cofidence level by the HESS observations (Aharonian et al. 2003 & 2006). Spins of the SMBH in M87: New Constrains from TeV observations (Wang et al. 2008, ApJ Letters, 676, L109). Especially Perlman & Wilson 2005 [PW05], analyzed diagnostics and physical interpretation of the X-ray emissions from the M87 jet. Many other observations have been done, such as photometric surveys of the jet, polarimetry maps of the jet (Perlman et al. 1999).\PP 33N3333333333?,0<# k 8F ! E! (H 4 0޽h ? 33___PPT10i.k`/k+D=' = @B +T   0L0 SKp00 (  08  0f 0 6A? 0 6xoF`P   s(ApJ Letters, 668, L27) 2H 0 0޽h ? +T3f3f___PPT10i.-+D=' = @B +r2 <,J0J1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖ"D[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dp 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (our model different Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPCPfP3 3E#333F<  s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr0j09vJ1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J   0 6Z(  r  S  p      B`0Z 6LS07H  0޽h ? +T3f3f___PPT10i.0[+D=' = @B +rmv.  IvJ1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr# J1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr  JJ1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).:P 3G33!3q33 33  3LF3BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I JrJJJ1E(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =65MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and Discussion&It satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006; Cheung et al. 2007).VP 3G33!3q33 33  3L$33BM\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S Lp `P   r  S 03p     B`0Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +rؐ-J1F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijlmnopqrstuvwxyz{}~:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionbIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor); Cheung et al. 2007).VP 3G33!3q33 33  3L$33`M\e8 5# ) #.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S (p `P   r  S \p     BG`0Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +r-5 j#J1F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =r5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionbIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor); Cheung et al. 2007).VP 3G33!3q33 33  3L$33`M\e8 5# ) A.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr##iJ13F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC GK)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production); Cheung et al. 2007).VP 3G33!3q33 33  3L$33xM\e8 5# ) Y.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S (p `P   r  S \p     BG`0Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +ri- iUJ13F(   ,Q\PP `@:"8d?DьT[JZKU-qI{{K[binj:;˹i:Nݓ H֦sqnBy|_!Kw1kj?PpKxUrO~4 CFnZ]P^hfɷCSU A႓vNP1az֛Lbd; W ںajJ$l'22ʵ4Z|[(@)`㯱b(@ < LyoZ$5)2jc ?Bf~@x`jzo(.Lc j7^C IENDB` Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production); Cheung et al. 2007).VP 3G33!3q33 33  3L$33xM\e8 5# ) Y.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J   0L0 p 00 H(  08  0f 0 6A? 0 6>`P   s(ApJ Letters, 668, L27) 2X 0 0A?@ p X 0 0A?@ p   0 0Xg : Q Pipe?(2(H 0 0޽h ? +T3f3f___PPT10i.-+D=' = @B +-   0 D<p(  r  S (p `P   r  S \p     BG`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +r-<&mJ13F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production); Cheung et al. 2007).VP 3G33!3q33 33  3L$33xM\e8 5# ) Y.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr&UHJ13F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production); Cheung et al. 2007).VP 3G33!3q33 33  3L$33xM\e8 5# ) Y.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I JrH&eHĎJ13F(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =5MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production); Cheung et al. 2007).VP 3G33!3q33 33  3L$33xM\e8 5# ) Y.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I Jr&Ԏ3J1G(    Equatio      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}n Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?)).XP 3G33!3q33 33  3L$33333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 84. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there should exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZyPPqPP4PP9D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S (p ``   r  S \p` P    BG`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +rg-C# J1|G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?)).XP 3G33!3q33 33  3L$33333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J   0 `B(  r  S 쬹p `P     < p  `  H  0޽h ? +T3f3f___PPT10i.+D=' = @B +r_ ,g; jJ1|G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTܖ 0ܖD[SOalNew RomanTTܖ 0ܖ DTahomaew RomanTTܖ 0ܖ"0DWingdingsRomanTTܖ 0ܖ@DTimes New RomanTTܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# b$-^\H٭a(2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?dd 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?)).XP 3G33!3q33 33  3L$33333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I JrjjFJ1|G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?)).XP 3G33!3q33 33  3L$33333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J    0L0  p 00 (  08  0f 0 6A? 0 6 ``P   s(ApJ Letters, 668, L27) 2  0 0 ` : Q Pipe?(2(H 0 0޽h ? +T3f3f___PPT10i.-+D=' = @B +rz<&VJ1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =7MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?)).hP 3G33!3q33 33  3L$33333M\e8 5# ) c.   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S Թp ``   r  S p` P    B`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +rO-F+:IJ1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  = 7MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?).gP 3G33!3q33 33  3L$33333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S Թp ``   r  S p` P    B`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +rvI-RIMJ1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innnermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production(K08)); Cheung et al. 2007(need a unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K08); pipe source could?).rgP 3G33!3q33 33  3L$333M\e8 5# ) .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+3      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz|}~2, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S Թp ``   r  S p` P    B`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +r-eLJ1xG(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4<d<d 0ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).riP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J-   0 D<p(  r  S Թp ``   r  S p` P    B`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +/   0 F> (  x  c $mpP     6n@0  HIf this PPT would be helpful for you, please citing Liu & Shen, 2007, ApJ Letters, 668, L23 .J 6b^,;C   Byd AWen-Po LIU, 2008.04.19, Personal Website Email: xiaopozi@163.comBB". 01A   B~X k3http://www.shao.ac.cn/tianwu/group4/members/wpl.htm44 8   B {j  lWe thank the organizers of the 3rd BH Annual Conference and the web authors of some cartoons in this ppt.mmhH  0޽h ? +T3f3f___PPT10i.+D=' = @B +r-' 3=* "dt1 J1xG(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G!K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4<d<d 0ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).riP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work k1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of shocks in the acceleration region.BZZZ=+, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J/   0 F> (  x  c $mpP     6n@0  HIf this PPT would be helpful for you, please citing Liu & Shen, 2007, ApJ Letters, 668, L23 .J 6b^,;C   Byd AWen-Po LIU, 2008.04.19, Personal Website Email: xiaopozi@163.comBB". 01A   B~X k3http://www.shao.ac.cn/tianwu/group4/members/wpl.htm44 8   B {j  lWe thank the organizers of the 3rd BH Annual Conference and the web authors of some cartoons in this ppt.mmhH  0޽h ? +T3f3f___PPT10i.+D=' = @B +r1 38y "1 o J1{G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G"K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J   0L0 p!0@(  08 p  !0p@f 0 6A?  0 6 ` `p y(ApJ Letters, 668, L27 (K07)) 2  0 0 ` 0  Q Pipe?(2(H 0 0޽h ? +T3f3f___PPT10i.-+D=' = @B +-   0 D<p(  r  S Թp ``   r  S p p    B`Z 6LS07H  0޽h ? +T3f3f___PPT10i. G+D=' = @B +   0 6Z(  r  S p      B,`0Z 6LS07H  0޽h ? +T3f3f___PPT10i.0[+D=' = @B +&   0   $ (    S (p P<$D 0  r  S p `P   l       ,$D  0   0<  h4(Fleishman PPT 12/16/05)  2f   6ZA ?    6ZA ?Ps,$D 0p  00,$ 0 >Our Fitting shows that the Doppler factor of 3C273 Jet is 7.4 which well agrees with the requirement of FSRQ s Doppler factor (>6.45, Cao & Bai 2008, ApJL). This may verify the Uniform Scheme on the correctness of quasars Category. And EC/CMB model may be responsible for high-energy emission (X-ray even to Gamma-ray) of the 3C 273 Jet. So, further promote this view, we think (and/or guess) that EC/CMB may be responsible for the Gamma-ray in the Radio Quasar (FRII) Jet downstream, with EC/CMB+BLR+Torus for the Gamma-ray in the Radio Quasar (FRII) Jet upstream (close to/in the Core), together with SSC for the Gamma-ray in the FRII Jet. This may explain the EGRB.  2bhT H  0޽h ? +T3f3f___PPT10.0r+lfDJ' = @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(D' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(Dp' =%(DR' =A@BBB B0B%(D' =-6B'blinds(horizontal)*<3<*D' =1:Bhidden*o3>+B#style.visibility<*%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*Dd' =%(D ' =%(D' =4@BBBB%(D ' =+4 8?XCB ppt_xBCB ppt_xB*Y3>B ppt_x<*D' =+4 8?`CB ppt_yBCB1+ppt_h/2B*Y3>B ppt_y<*D' =1:Bhidden*o3>+B#style.visibility<*%(D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-6B'blinds(horizontal)*<3<*D' =%(D' =%(DG' =4@BBB B%(D' =1:Bvisible*o3>+B#style.visibility<*m%(D' =-6B'blinds(horizontal)*<3<*m+p+0+0 ++0+0 +   0  0(  x  c $mpP     6np*  HIf this PPT would be helpful for you, please citing Liu & Shen, 2007, ApJ Letters, 668, L23 .J 6b^,;C   Byd AWen-Po LIU, 2008.04.19, Personal Website Email: xiaopozi@163.comBB". 01A   B~X k3http://www.shao.ac.cn/tianwu/group4/members/wpl.htm44    6 j  ,We thank the organizers of  the 3rd BH Annual Conference in Shanghai and the web authors of some cartoons in this PPT.{{H  0޽h ? +T3f3f___PPT10i.+D=' = @B +r( -0M I 3K <. " J1{G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G"K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I Jr0 "  H J1{G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G"K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I JrH "H j J1{G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G"K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL La      !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~c, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I Jr "z ! J1{G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@``   t^%' ,,  !#% () 1234 56 7879;= >?AC G"K)NkOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d  0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J   0  0(  x  c $=pP     6?AC G"K)NlOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d0 0*ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J   0 7kLA(  Lz   L  ,$D  0T  b L#  bvN `[ b L `[ b L c PZA(11.gif (10743 bytes)`b L c PZA(11.gif (10743 bytes)`b  L c PZA(11.gif (10743 bytes)`a  L c PZA(11.gif (10743 bytes)@`[ b  L 0^ N 5 - Main Acceleration Region: water pipe:6 2<2t  L 6Ar "` P   L 0^ p j  r&Channel/Pipe (further identification)0' 2  L s *A"`@u,$D  0z P `  L P ` ,$@ 0B L 3 A  N P ` L P `B L 3 AP 0@ L 6^ `N .+ Main Emission Region: reservior4/ 2< -%  L 0^PJ,$& 0 GModified CI Model 2( L 6Ar "` P ,$@ 0 L s *A ,$D!  0 L c PZA(11.gif (10743 bytes)P ,$D 0 L 6^g,$D 0 W#Obtained from Marshall et al. 2002$$n +L 3 A@0P ,$D% 0 L 0^@ ,$$ 0 # IHEP SHAO$ 2$3 &L 0A?0 e,$@  0n L 3 A!P @J ,$D' 0^l  0  IL 0 ,$D  0N p  ?L P |T `[ b @L# p [  AL c PZA(11.gif (10743 bytes)`b BL c PZA(11.gif (10743 bytes)`b CL c PZA(11.gif (10743 bytes)`a DL c PZA(11.gif (10743 bytes)@`[ b EL \ZA (11.gif (10743 bytes)P   ^TT 0  FL#  0 t GL 6Ar "`0 P t HL 6Ar "`P  'L 0\&^,$D 0 _ Dermer 1995 2  l @ ]L@,$D 0@ @ RL@ZB PL s *DoTB QL c $Do@ZB ZL s *D3ol 00@ ^L00@,$D 0@ 00@ XL00@ZB VL s *Do000TB WL c $Do000@`B \LB 0D3o0Fl @ hL@,$D 0h@ @ eL@ZB bL s *Do``TB cL c $Do`@ZB dL s *D3o`ZB gLB s *D3o( jL 0/^0*,$  0 <It may reflect the physical scenario of PW05 (Volume Model).= 2=  H L 0޽h ? 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3380___PPT10.fr' B (o ,' ] J1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@`` (  x_&' ,,  !#% () 1234 56 7879;= >?AC G"K)NlOR 1TVWXb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d0 04ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =B7MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP K.  / 1459 C H I J   0 )!x(  x x B̜`  =http://t3.baidu.com/it/u=1737656413,1707304612&fm=0&gp=38.jpg>> =x x c PZA(11.gif (10743 bytes) 0H x 0޽h ? +T3f3f80___PPT10.)4, 0 PD(  P^ P S 8   * P c $*8 0  * :  H P 0޽h ? 3380___PPT10.fr CAC K@ .y }E K1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@`` (  x_&' ,,  !#% () 1234 56 7879;= >?AC G"K)NlOR 1TVWXb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d0 04ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =B7MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the aforementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP K.  / 1459 C H I J   0 )!x(  x x B̜`  =http://t3.baidu.com/it/u=1737656413,1707304612&fm=0&gp=38.jpg>> =x x c PZA(11.gif (10743 bytes) PH x 0޽h ? +T3f3f80___PPT10.)rE K "E e K1G(    Equation Equation.DSMT40*MathType 5.0 Equation Equation Equation.DSMT40*MathType 5.0 Equationj xiaopozi@163.com.mailto:xiaopozi@163.comH/ 0|DArialNew RomanTTtܖ 0ܖD[SOalNew RomanTTtܖ 0ܖ DTahomaew RomanTTtܖ 0ܖ"0DWingdingsRomanTTtܖ 0ܖ@DTimes New RomanTTtܖ 0ܖ C .  @n?" dd@  @@`` (  x_%' ,,  !#% () 1234 56 7879;=>?AC G"K)NlOR 1TVWb$<``Gcab$Z <#ҿR1 ab$_2 F-Jb$'tCI<`R$.Kb|Mb$ulR8FrVXEb$&/\q皩\ Mb$qp > |ƋfQ2$m~xbѲIHUb$%-3‹ EH,2$>NcB^3<&2$9 3z'Mh*2$%rtsgq x1b$թC.jb b${9]/# $2$xY^E}Eb$ 2}J2$(c+ܬ Tfb$p_2ҙ"\ /L2$.ʃ{a>gI 1A{b$9Cs9fj; b$\.GfxDEӵV D b$m? e)3E-Q $2$::oufgn४fh b$\'lCΞ5J^& #b$~zhr6@E#$b$ ȿPu'{>$b$ r$Pc@p$L$b$97t #ťJ,q&b$% UvZ( 0AA0 3f3@38  wʚ;A6ʚ;g4?d?d0 04ppp@  <4dddd x 0T<4BdBd x 0T\ 80___PPT10 ?  %O  =6MA Modified Synchrotron Model (Pipe-Reservoir Model) for Knots in the M87 JetNN( ?* Criterion1. It could be wrong, but it must be irradiative; (e.g. Yang-Mills Equation) 2. It could be ugly, but it must be effective; (e.g. Bohr Atom Model) 3. It could be nothing, but it must be interesting (S.-N. Zhang 2005@USTC); 4. Be Self-Confident (with intrepidress) and Honesty with yourself and others (P. W. Anderson, personal communication) are the most important for younger. V3P$P/PPCPPGPlP3 363 303 3,3 33~   Introduction   7# with the viewing angle of M87 jet (30-35 degree, Tsvetanov et al. 1998 and references therein) and apparent superluminal motions of M87 optical jet (Biretta et al. 1995), We could derive that the local velocities of some components in the M87 jet may be close to the light-speed.1   ,A synchrotron origin for the X-ray emission.  1.KP(Kardashev 1962, hereafter K62; Pacholczyk 1970) assumes that the source of the emission is a single burst of energetic electrons with an isotropic pitch-angle distribution and thus no scatters. Because of the likely scattering of relativistic particles by hydromagnetic waves (e.g., Wentzel 1977), the KP model is physically unreasonable, and therefore will not be mentioned further in this paper.>^R    l  2.JP(Jaffe & Perola 1973) assumes the same initial conditions as those of the KP model, but allows scattering in the pitch-angle distribution so that it can maintain an isotropic distribution all the time. The resulting spectrum is an essentially exponential rollover above the synchrotron loss break frequency. Without considering the X-ray data, the exponential high-energy rollover of JP model underpredicts the X-ray flux by many orders of magnitude and the slope at X-ray is much larger than the observed.^8ZZZT *    3 e >3.CI(K62; Heavens & Meisenheimer 1987, hereafter HM87) assume that a power law distribution of relativistic particles is being continuously added to the emitting region, but the CI model of HM87 further takes the advective transport of the accelerated electrons downstream into account. The CI model of K62 has the similar spectral shape to the one of HM87. Without considering the X-ray data the predicted X-ray flux by the CI model is higher than the observed one, the slope at X-ray is smaller than the observed. The CI model is the most possible model among them.~fPPP7/4(7 a)   Constraints(  <The three standard models can t fit the X-ray flux and the spectral index at X-ray under the single index of the electron energy spectrum at injection and single emission process. We summarize the criteria for fitting the SEDs of the knots in the M87 jet discussed in WZ05 and PW05: 1, the first break frequency should be under the UV turnover especially, for knots D, A, and B; 2, a steeper X-ray spectral index than the optical is needed, so there may be a second break frequency between UV data and X-ray data; 3, the best fitting model should explain the flux and index (1.2 jump to 1.7) of the X-ray data as well as the ones of the radio, optical and UV data.NPPPS`3             `  4  R  5  &  #  5A Modified CI Model (MCI Model: Pipe-Reservoir Model)66$ B,  E-  <&  &Data +FittingbWe use the weighted least square method to fit our model to the wide-band data in each knot, in this progress a power law form is chosen near the break frequencies because we only need to concern the trend of the break frequencies. There are two peak frequencies in our model, but we don t know where they are when we fit our model to the broadband data in each knot. So we first arbitrarily divide broadband data into three groups to perform the least chi square method, we could calculate the corresponding reduce chi square by changing the division. All the possible combinations are considered before we obtain the best fit with a minimal chi^2 among them. These best-fit parameters for each knot, are listed in Table 2. The SEDs for the knots in the M87 jet and the best fits for our model are plotted in Fig 1. 01PP1$T'  (  -Results and DiscussionIt satisfies the af  orementioned three constraints for the SED of the knots of M87 jet (as shown in Fig 1 and Table 2). The predicted spectra shape of knots from UV to X-ray (from "p/2 to "(p+1)/2) could be tested by future telescope in the band. According to the unified scheme of AGNs and equation (1) in Bai & Lee (2001), the Compton components from these knots will peak at 0.01 <" 1 GeV, and their flux densities at TeV would be undetectable (based on the synchrotron self-Compton model and the equation (4) in Bai & Lee 2001). This implies that the knots D, E, F, A, B, and C1 are unlikely to be the candidate for TeV emission in the M87 detected by the HESS observations (Aharonian et al. 2003 & 2006). The possible candidate for the TeV emission in M87 is related to the innermost region of M87 like HST-1 (peak close to TeV) or core itself (Stawarz et al. 2006; Aharonian et al. 2006 (need a large Doppler factor for G-G pair production (K07)); Cheung et al. 2007 (need an unrealistically small opening angle for the energy source, assuming the source was long located at the base of the jet (K07); pipe source could?).tiP 3G33!3q33 33  3L#333M\e8 5U .   We find that the value of the particle spectral index p is about 2.36 on average, which agrees well with the latest expectations from both diffusive shock acceleration theory (2.0-2.5, Kirk & Dendy 2001) and acceleration by relativistic shocks (2.23 in the ultrarelativistic limit, Kirk 2002). From Table 2, as a whole the second break frequency decreases along the jet. This may imply that the synchrotron loss in the acceleration region will increase along the jet. (Pipe across whole jet?) (Our model is different from Spine-Sheath Model: Reservior from Pipe) Our model still need to be further verified by future observations (high sensitivity and resolution).P&PPPKPfP3 3E#33#3F< s/! Future work l1. The radio-ultraviolet spectra of the jet in 3C 273 (Liu & Shen 2008, submission); other sources: 3C 345, OJ 287, BL Lac, 1308+32, 0235+16, W Com et al. 2. Acceleration mechanism of the relativistic electrons in the M87 jet, especially HST-1 (IMPORTANT & INTERESTING). 3. Flaring, variable: the numbers and intensities of sources in the acceleration region.BZZZ=,, Future work 54. Uniform interpretation to both M87 and 3C 273 jets with our Pipe-Reservior Model which may be generally applicable to jets. Certainly, the Pipe still need to be identified by high sensitivity and resolution observatories (this may be easily identified for the jet with small viewing angle). Esp., there may exist apparent superluminal motions for the pipe in the jet. 5. The relations between pipe and disc, core? Does the disc really exist? We may find a substitute for the disc. 6. Jet Simulation, Esp. For M87 and 3C 273 Jets!!! (may be rough) ZvPPqPP4PP6D 3"ThanksP / 1459 C H I J    0 )! (  x  c $ ^pP  ^   6*p*  HIf this PPT would be helpful for you, please citing Liu & Shen, 2007, ApJ Letters, 668, L23 .J 6b^,;C   B4 *d AWen-Po LIU, 2008.04.19, Personal Website Email: xiaopozi@163.comBB". 01A   B*X k3http://www.shao.ac.cn/tianwu/group4/members/wpl.htm44    6<* j  ,We thank the organizers of  the 3rd BH Annual Conference in Shanghai and the web authors of some cartoons in this PPT.{{x   c PZA(11.gif (10743 bytes)Pp   B>=H  0޽h ? +T3f3f___PPT10i.+D=' e = @B +r 3, "} F K1

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