Coherent Anomaly Method Calculation on the Cluster Variation Method. II. Critical Exponents of Bond Percolation Model
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概要
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The critical exponents of the bond percolation model are calculated in the D(=2,3,= = ?)-dimensional simple cubic lattice on the basis of Suzuki's coherent anomalymethod (CAM) by making use of a series of the pair, the square-cactus and the squareapproximations of the cluster variation method (CVM) in the .s-state Polls model.These simple approximations give reasonable values of critical exponents cv, p, y andv in comparison with ones estimated by other methods. It is also shown that theresults of the pair and the square-cactus approximations can be derived as exactresults of the bond percolation model on the Bethe and the square-cactus lattice, re-spectively, in the presence of ghost field without recourse to the .s'= 1 limit of the .s'-state Potts model.CAM, CVM, bond percolation, critical exponent, Polls model
- 社団法人日本物理学会の論文
- 1991-10-15
著者
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WADA Koh
Department of Physics, Hokkaido University
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和田 宏
Hokkaido Univ. Sapporo
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和田 宏
北海道大学理学部
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UCHIDA TETSUYA
Department of Safety Research on Biologics, National Institute of Infections Disease
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Wada Koh
Department Of Physics Faculty Of Science Hokkaido University
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WATANABE Naotosi
Department of Physics,Faculty of Science,Hokkaido University
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Watanabe Naotosi
Department Of Physics Faculty Of Science Hokkaido University
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Uchida Tetsuya
Department Of Physics Faculty Of Science Hokkaido University
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Uchida Tetsuya
Department Of Ophthalmology Ogori Daiichi General Hospital
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Uchida Tetsuya
Department of Ecological Engineering, Toyohashi University of Technology
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