Johel Beltrán, Claudio Landim
Published 2009-10-21Version 1
We propose a new definition of metastability of Markov processes on countable state spaces. We obtain sufficient conditions for a sequence of processes to be metastable. In the reversible case these conditions are expressed in terms of the capacity and of the stationary measure of the metastable states.
Tunneling and Metastability of continuous time Markov chains II, the nonreversible case
Stationary measures of continuous time Markov chains with applications to stochastic reaction networks
On a limit behavior of a sequence of Markov processes perturbed in a neighborhood of a singular point
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