On the ergodic properties of Glauber dynamics |
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| Authors: | D. Stroock B. Zegarlinski |
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| Affiliation: | (1) MIT, 02139 Cambridge, Massachusetts;(2) Imperial College, SW7 2BZ London, UK |
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| Abstract: | We show that if there is an infinite volume Gibbs measure which satisfies a logarithmic Sobolev inequality with local coefficients of moderate growth, then the corresponding stochastic dynamics decays to equilibrium exponentially fast in the uniform norm. |
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| Keywords: | Glauber dynamics logarithmic Sobolev inequality ergodic properties |
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