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Exact solution of the ising model on the cayley tree with competing ternary ad binary interactions

机译:具三元竞争二元相互作用的cayley树上ising模型的精确解

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摘要

The exact solution is found for the problem of phase transitions in the Ising model with competing ternary and binary interactions. For the pair of parameters θ = θ(J) and θ_1 = θ_1(J_1) in the plane (θ_1, θ), we find two critical curves such that a phase transition occurs for all pairs (θ_1, θ) lying between the curves.
机译:找到了具有竞争三元和二元相互作用的伊辛模型中相变问题的确切解决方案。对于平面(θ_1,θ)中的一对参数θ=θ(J)和θ_1=θ_1(J_1),我们发现两条临界曲线,使得位于曲线之间的所有对(θ_1,θ)都发生相变。

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