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A Theory of Cooperative Phenomenaby: Ryoichi Kikuchi
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AbstractA new method of approximation for order-disorder phenomena is developed. In Sec. A; the method is explained for the one-dimensional Ising lattice. Sections B and C cover the approximations already known; such as those of Bethe (Sec. B) and of Kramers-Wannier (Sec. C); which are shown to be derived as special cases of the method with suitable choices of variables. In Sec. D; an improved treatment is explained for the three-dimensional simple cubic Ising lattice. This approximation is found to agree with the rigorous expansion of the partition function up to the fourth moment by Kirkwood's moment method; so far as the disordered state is concerned. In Sec. E the general formula for the entropy is given. In Sec. H an improved treatment of the face-centered lattice (Ising model) is given.
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