Chinese Physics C > 1995, Vol. 19 > Issue(5): 455-467

Constrained Correlation Dynamics of SU(N) Gauge Theories in Canonical Form (Ⅲ) Equal Time Limit and Two-bodyCorrelation Dynamics

Guo Hua^,,
Wang Shunjin

Department of Physics Peking University Beijing 1008711 Department of Modern Physics Lanzhou University, Lanzhou 730000

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Abstract：
The equations of motion for multi-time correlation Green's functions have been transformed into those for equal-time correlation Green's functions, which include the equations of motion for quark's and gluon's density matrices as well as vertex functions.In two-body correlation truncation approximation, we present the formalism for the equations of motion, Gauss law and Ward identies explicitly.

References

[1]

王顺金、郭华，高能物理与核物理，19（1995）270.[2]王顺金、郭华，高能物理与核物理，19（1995）332.[3]N.H.ChristT.D.Lee,Phys.Rev,D22（1980）939.[4]P.C.MatinJ.Schwinger,Phys.Rev.,115（1959）1342.J.Schwinger,J.Math Phys,9（1961）407.[5]左维、王顺金，高能物理与核物理，16（1992）,1050.[6]S.J.Wang,W.CassingM.H.Thoma,Phys.Lett,B324（1994）5.[7]王顺金、左维，兰州大学学报，自然科学版，27（1991）74.

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Guo Hua and Wang Shunjin. Constrained Correlation Dynamics of SU(N) Gauge Theories in Canonical Form (Ⅲ) Equal Time Limit and Two-bodyCorrelation Dynamics[J]. Chinese Physics C, 1995, 19(5): 455-467.

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Received: 1900-01-01
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

Constrained Correlation Dynamics of SU(N) Gauge Theories in Canonical Form (Ⅲ) Equal Time Limit and Two-bodyCorrelation Dynamics

Guo Hua^,
Wang Shunjin

Corresponding author:Guo Hua,

Department of Physics Peking University Beijing 1008711 Department of Modern Physics Lanzhou University, Lanzhou 730000

Received Date:1900-01-01
Accepted Date:1900-01-01
Available Online:1995-05-05

Abstract:The equations of motion for multi-time correlation Green's functions have been transformed into those for equal-time correlation Green's functions, which include the equations of motion for quark's and gluon's density matrices as well as vertex functions.In two-body correlation truncation approximation, we present the formalism for the equations of motion, Gauss law and Ward identies explicitly.