Chinese Physics C > 1987, Vol. 11 > Issue(4): 563-566

A MONTE CARLO RENORMALIZATION GROUP STUDY OF ISING MODEL ON RANDOM TRIANGLE LATTICE

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Abstract：
A usual majority rule and a new block method are applied to Ising model on two-dimensional random triangle lattice. Either of them has got a good critical exponent. The new block method has an advantage of easily extending to higher dimensional random lattice.

References

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S, -K. Ma, Phys. Rev. Lett., 37(1976), 461.[2] N. H. Christ, R. Friedberg and T. D. Lee, Nucl, Phys B202 (1982), 89; B210 (1982), 310; B210(1982), 337[3] R. H. Swendsen, Phys. Rev. Lett., 52 (1984), 1165.[4] H. E. Stanley,物理学进展, v. 5, No. 1(1985), 1.[5] 黄五群, 陈天裔, 钟朝武, 李志兵, 高能物理与核物理, 11(1987), 38.[6] D. Espriu, M. Gloss, P. E. L. Rakow and J. F. Wheaten Nucl. Phys., B285 (FS15) (1986), 92.

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HUANG Wu-Qun, CHEN Tian-Lun, SHEN Qin-Wan and ZHONG Chao-Wu. A MONTE CARLO RENORMALIZATION GROUP STUDY OF ISING MODEL ON RANDOM TRIANGLE LATTICE[J]. Chinese Physics C, 1987, 11(4): 563-566.

HUANG Wu-Qun, CHEN Tian-Lun, SHEN Qin-Wan and ZHONG Chao-Wu. A MONTE CARLO RENORMALIZATION GROUP STUDY OF ISING MODEL ON RANDOM TRIANGLE LATTICE[J]. Chinese Physics C, 1987, 11(4): 563-566. shu

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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

A MONTE CARLO RENORMALIZATION GROUP STUDY OF ISING MODEL ON RANDOM TRIANGLE LATTICE

Corresponding author:HUANG Wu-Qun,

Received Date:1900-01-01
Accepted Date:1900-01-01
Available Online:1987-08-05

Abstract:A usual majority rule and a new block method are applied to Ising model on two-dimensional random triangle lattice. Either of them has got a good critical exponent. The new block method has an advantage of easily extending to higher dimensional random lattice.