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Coupling and Bernoullicity in random-cluster and Potts models (2001)

Abstract
An explicit coupling construction of random-cluster measures is presented. As one of the applications of the construction, the Potts model on amenable Cayley graphs is shown to exhibit at every temperature the mixing property known as Bernoullicity.

Publication details
Download http://arxiv.org/abs/math/0104174
Repository arXiv (United States)
Keywords Mathematics - Probability, 82B20
Type text