Coherent Anomaly Method in Critical Phenomena.I.
スポンサーリンク
概要
- 論文の詳細を見る
A coherent anomaly method (CAM) is formulated for critical phenomena on thebasis of the general idea of CAM for cooperative phenomena proposed by Suzuki.The coherent anomalies of response functions are derived phenomenologically usingKubo's linear response theory and Fisher's scaling form of correlation functions.This yields the relation between the coherent anomaly exponents and non-classicalcritical exponents. The convergence of the CAM critical points is proven rigorously.Some explicit applications of the CAM theory based on systematic cluster-mean-fieldapproximations and on the mean-field transfer-matrix method are presented to showhow useful the CAM is in studying critical phenomena. The CAM theory of criticaldynamics is also formulated to give the dynamical critical exponent A : 1.84 in thetwo-dimensional kinetic Ising model.
- 社団法人日本物理学会の論文
- 1987-09-15
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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