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- W2038961303 abstract "We study tunneling and mixing time for a non-reversible probabilistic cellular automaton. With a suitable choice of the parameters, we first show that the stationary distribution is close in total variation to a low temperature Ising model. Then we prove that both the mixing time and the time to exit a metastable state grow polynomially in the size of the system, while this growth is exponential in reversible dynamics. In this model, non-reversibility, parallel updatings and a suitable choice of boundary conditions combine to produce an efficient dynamical stability." @default.
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- W2038961303 date "2015-01-01" @default.
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- W2038961303 title "Fast Mixing for the Low Temperature 2D Ising Model Through Irreversible Parallel Dynamics" @default.
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