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Название: One-Dimensional Random Field Ising Model and Discrete Stochastic Mappings
Авторы: Behn U., Zagrebnov V.A.
Previous results relating the one-dimensional random field Ising model to a discrete stochastic mapping are generalized to a two-valued correlated random (Markovian) field and to the case of zero temperature. The fractal dimension of the support of the invariant measure is calculated in a simple approximation and its dependence on the physical parameters is discussed.