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Anderson localization for two-dimensional random hopping model with SU(2) symmetry

机译:具有SU(2)对称性的二维随机跳跃模型的Anderson定位

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摘要

A two-dimensional random hopping model with SU(2) symmetry is studied. A pure model is assumed to have nodes in the dispersion relation, which leads in the continuum limit to the Dirac fermion with random potentials. The field theory at the band center is shown to be in the universality class of U(2n)/O(2n) and U(2n) nonlinear sigma model for the system with broken and unbroken time-reversal symmetry, respectively. Vanishing of the beta function implies extended states at the band center. Density of state is expected to be diverge for infinite systems, whereas for finite systems it should vanish as a cubic function of the energy at the band center for the former case, while linear for the latter. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 31]
机译:研究了具有SU(2)对称性的二维随机跳跃模型。假定一个纯模型在色散关系中具有节点,这导致连续谱极限带到具有随机势的狄拉克费米子。对于具有破损和不破损时间反转对称性的系统,带中心处的场论分别显示在U(2n)/ O(2n)和U(2n)非线性sigma模型的通用类中。 Beta函数的消失意味着带中心的扩展状态。对于无限系统,期望状态密度是发散的,而对于有限系统,对于前一种情况,状态密度应随带中心能量的三次函数而消失,而对于后一种情况,则应为线性。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:31]

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