Specific Heat of Three-Dimensional Ising Model
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概要
- 論文の詳細を見る
The eigenvalue problem of three-dimensional Ising model is solved in successive screw approximation on a computer. Suitable extrapolation of the results suggests that the maximum value of the specific heat of the simple cubic lattice tends to infinity, in proportion to the logarithm of the number of spins making up each layer. It does not seem unreasonable to consider that the temperature at which the specific heat has a maximum gradually approaches to the critical temperature predicted from the Pade approximant method as the number of spins in each layer increases.
- 理論物理学刊行会の論文
- 1974-11-25
著者
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KATSUMORI Hiroshi
Department of Neurology, University of California of Los Angeles School of Medicine
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Katsumori Hiroshi
Department Of Applied Physics Chubu Institute Of Technology
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Katsumori Hiroshi
Chubu University
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KATSUMORI Hiroshi
Department of Applied Physics, Chubu Institute of Technology
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Katrumori Hiroshi
Department of Applied Physics, Chubu Institute of Technology
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