Subgeometric rates of convergence of Markov processes in the Wasserstein metric
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[1] J. Doob. Stochastic processes , 1953 .
[2] R. Dobrushin. Central Limit Theorem for Nonstationary Markov Chains. II , 1956 .
[3] A. A. Yushkevich,et al. Strong Markov Processes , 1956 .
[4] E. Nummelin,et al. Geometric ergodicity of Harris recurrent Marcov chains with applications to renewal theory , 1982 .
[5] E. Nummelin,et al. The rate of convergence in Orey's theorem for Harris recurrent Markov chains with applications to renewal theory , 1983 .
[6] M. Yor,et al. Continuous martingales and Brownian motion , 1990 .
[7] Richard L. Tweedie,et al. Markov Chains and Stochastic Stability , 1993, Communications and Control Engineering Series.
[8] A. Veretennikov,et al. On polynomial mixing bounds for stochastic differential equations , 1997 .
[9] A. Veretennikov,et al. On Polynomial Mixing and Convergence Rate for Stochastic Difference and Differential Equations , 2008 .
[10] On the classification of Markov chains via occupation measures , 2000 .
[11] A. Veretennikov,et al. On the poisson equation and diffusion approximation 3 , 2001, math/0506596.
[12] Subexponential Estimates of the Rate of Convergence to the Invariant Measure for Stochastic Differential Equations , 2001 .
[13] G. Roberts,et al. Polynomial convergence rates of Markov chains. , 2002 .
[14] R. Douc,et al. Practical drift conditions for subgeometric rates of convergence , 2004, math/0407122.
[15] On the Sub-Exponential Mixing Rate for a Class of Markov Diffusions , 2004 .
[16] Michael Scheutzow. EXPONENTIAL GROWTH RATES FOR STOCHASTIC DELAY DIFFERENTIAL EQUATIONS , 2005 .
[17] G. Roberts,et al. SUBGEOMETRIC ERGODICITY OF STRONG MARKOV PROCESSES , 2005, math/0505260.
[18] R. Douc,et al. Subgeometric rates of convergence of f-ergodic strong Markov processes , 2006, math/0605791.
[19] Martin Hairer,et al. Ergodic Properties of Markov Processes , 2006 .
[20] D. Bakry,et al. Rate of convergence for ergodic continuous Markov processes : Lyapunov versus Poincaré , 2007, math/0703355.
[21] M. Scheutzow,et al. Existence and uniqueness of solutions of stochastic functional differential equations , 2008, 0812.1726.
[22] Jonathan C. Mattingly,et al. Asymptotic coupling and a general form of Harris’ theorem with applications to stochastic delay equations , 2009, 0902.4495.
[23] Martin Hairer,et al. Convergence of Markov Processes August , 2010 .
[24] Jonathan C. Mattingly,et al. Yet Another Look at Harris’ Ergodic Theorem for Markov Chains , 2008, 0810.2777.
[25] V. Bogachev,et al. The Monge-Kantorovich problem: achievements, connections, and perspectives , 2012 .
[26] A. Shiryaev,et al. Probability (2nd ed.) , 1995, Technometrics.