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'Permutation Coupling' for Markov Chains

Suppose I have a Markov chain (discrete time, finite state space) on $[N] = \{1, 2, \cdots, N\}$, with Markov kernel given by a doubly stochastic matrix $P$. The double-stochasticity guarantees that t …
πr8's user avatar
  • 801
1 vote
0 answers
109 views

Existence of Time-Reversed Markov Kernels

Suppose I have a probability measure $\pi$ and a Markov kernel $q$ which leaves $\pi$ invariant, in the sense that \begin{align} \int_x \pi(dx) q(x \to dy) = \pi(dy) \end{align} Then, a (the) time-r …
πr8's user avatar
  • 801
2 votes
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When is a stationary measure of a Markov chain "exponentially localized"?

I will give some answers in terms of diffusion processes, since the examples are easiest for me to describe in that context. There are more general examples which follow the same pattern, but typicall …
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  • 801