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Название: 'True' Self-Avoiding Walks with Generalized Bond Repulsion on Z
Автор: Toth B.
Аннотация:
We consider a nearest-neighbor random walk on Z, for which the probability of jumping along a bond of the lattice is proportional to exp[ - g. (number of previous jumps along that bond}~], with g > 0, h-E (0, 1]. After a review of earlier results obtained for the case r = l we outline the generalizations for k from (0, 1), obtaining a whole range of anomalous diffusion limits.