Coherent-Anomaly Method in Critical Phenomena.III.Mean-Field Transfer-Matrix Method in the 2D Ising Model
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概要
- 論文の詳細を見る
Two kinds of systematic mean-field transfer-matrix methocls are formulated in the2-dimensional Ising spin system, by introducing Weiss-like and Bethe-like approximalions. All the critical exponents as well as the true critical point can be estimated inthese methods following the CAM procedure. The numerical results of the abovesystem are T: :2.271 (J/ k.), '7='7' : 1.749, /]:0.131 and J: 15.1. The specific heatis confirmd to be continuous and to have a logarithmic divergence at the true criticalpoint, i.e., a=a'=0. Thus, the finite-degree-of-approximation scaling ansatz isshown to be correct and very powerful in practical estimations of the critical ex-ponents as well as the true critical point.
- 社団法人日本物理学会の論文
- 1987-11-15
著者
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Hu X
Tohoku Univ. Sendai Jpn
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Hu Xiao
Institute For Materials Research Tohoku University
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Hu Xiao
Department Of Physics Faculty Of Science University Of Tokyo
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SUZUKI Masuo
Department of Physics, University of Tokyo
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KATORI Makoto
Department of Pharmacology, Kitasato University School of Medicine
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Hu X
Institute For Materials Research Tohoku University
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Suzuki Masuo
Department Of Physics Faculty Of Science University Of Tokyo
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Suzuki Masuo
Department Of Physics Faculty Of Science The University Of Tokyo
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鈴木 勝
電気通信大学量子・物質工学科
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Katori Makoto
Department Of Pharmacology Kitasato University School Of Medicine
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Katori Makoto
Department Of Physics University Of Tokyo
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Hu Xiao
Department Of Electrical Engineering University Of Saskatchewan
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Suzuki Masuo
Department Of Applied Physics Science University Of Tokyo
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Hu Xiao
Institute for Materials Research, Tohoku University
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Katori Makoto
Department of Physics,Faculty of Science,University of Tokyo
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KATORI Makoto
Department of Physics, University of Tokyo : Department of Physics, Faculty of Science and Engineering, Chuo University
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