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Название: Random Matrix Theory and the Anderson Model
Автор: Bellissard J.
Аннотация:
This paper is devoted to a discussion of possible strategies to prove rigorously the existence of a metal-insulator Anderson transition for the Anderson model in dimension d >= 3. The possible criterions used to define such a transition are presented. It is argued that at low disorder the lowest order in perturbation theory is described by a random matrix model.