A. I. Zeifman, Y. A. Satin, K. M. Kiseleva
Published 2019-05-25Version 1
We study inhomogeneous continuous-time weakly ergodic Markov chains on a finite state space. We introduce a notion of Markov chain with the regular structure of an infinitesimal matrix and study the sharp upper bounds on the rate of convergence for this class.
Random time-changes and asymptotic results for a class of continuous-time Markov chains on integers with alternating rates
Convergence in law of the minimum of a branching random walk
A Comment on the Book "Continuous-Time Markov Chains" by W.J. Anderson
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