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Corner transfer matrix renormalization group method applied to the ising model on the hyperbolic plane

机译:拐角转移矩阵重整化群方法在双曲平面上的ising模型中的应用

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摘要

Critical behavior of the Ising model is investigated at the center of large scale finite size systems, where the lattice is represented as the tiling of pentagons. The system is on the hyperbolic plane, and the recursive structure of the lattice makes it possible to apply the corner transfer matrix renormalization group method. From the calculated nearest neighbor spin correlation function and the spontaneous magnetization, it is concluded that the phase transition of this model is mean-field like. One parameter deformation of the corner Hamiltonian on the hyperbolic plane is discussed.
机译:在大型有限尺寸系统的中心研究了Ising模型的临界行为,在该系统中,晶格表示为五边形拼贴。该系统位于双曲平面上,晶格的递归结构使得可以应用角转移矩阵重归一化组方法。从计算出的最近邻自旋相关函数和自发磁化强度可以得出结论,该模型的相变类似于均场。讨论了双曲面上角哈密顿量的一个参数变形。

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