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Multifractality-monofractality phase transition in the Anderson model

机译:Anderson模型中的多分形-单分形相变

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It is shown that statistics of multifractality-monofractality phase transition is described by a generalization of the Bernoulli distribution (multifractal Bernoulli distribution). It is also shown that this distribution is observed in numerical simulations of multifractal wave functions which use the Anderson model, both for short- and long-range disorder. In the last case (corresponding to the dipole interactions) the multifractal specific heat of the most eigenstates - c similar or equal to d/3, where d is dimension of the space. [References: 28]
机译:结果表明,通过伯努利分布(多重分形伯努利分布)的一般化描述了多分数-单分数相变的统计。还表明,在使用安德森模型的多重分形波函数的数值模拟中,对于短距离和长距离无序都观察到了这种分布。在最后一种情况下(对应于偶极子相互作用),大多数本征态的多重分形比热-c类似于或等于d / 3,其中d是空间的维数。 [参考:28]

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