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Название: On the Ferromagnetic Ising Model in Noninteger Spatial Dimension
Авторы: Baker G.A.Jr., Benofy L.P.
Аннотация:
Journal of Statistical Physics, Vol. 29, No. 4, 1982. p. 699-716.
Using the necessary and sufficient conditions in terms of the high-field series coefficients that the Yang-Lee theorem holds, we prove rigorously by counterexample that it cannot be extended to general noninteger dimension, when such models are defined by the "natural" analytic continuation.