We improve the results from [Lindvall, T., 1979. On coupling of discrete renewal processes. Z. Wahrscheinlichkeitsth. 48, 57–70] on subgeometric convergence rates in the local renewal theorem. The results are used in [Sapozhnikov, A., 2006. Subgeometric rates of convergence of f-ergodic Markov chains (submitted for publication)] to generalize the previous results on convergence rates for Markov chains [Tuominen, P., Tweedie, R.L., 1994. Subgeometric rates of convergence of f-ergodic Markov chains. Adv. Appl. Probab. 26, 775–798]
The aim of this minicourse is to provide a number of tools that allow one to de-termine at which spe...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
In this paper we survey approaches to studying the ergodicity of aperiodic and irre-ducible Markov c...
We improve the results from [Lindvall, T., 1979. On coupling of discrete renewal processes. Z. Wahrs...
Using elementary methods, we prove that for a countable Markov chain P of ergodic degree d > 0 the r...
The goal of this paper is to give a short and self contained proof of general bounds for subgeometri...
We give computable bounds on the rate of convergence of the transition probabil-ities to the station...
AbstractA coupling method is used to obtain the explicit upper and lower bounds for convergence rate...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
New improved rates of convergence for ergodic homogeneous Markov chains are studied. Examples of com...
We continue the work of improving the rate of convergence of ergodic homogeneous Markov chains. The ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
AbstractWe derive sufficient conditions for ∝ λ (dx)‖Pn(x, ·) - π‖ to be of order o(ψ(n)-1), where P...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
Let (Phi(t))(t is an element of R+) be a Harris ergodic continuous-time Markov process on a general ...
The aim of this minicourse is to provide a number of tools that allow one to de-termine at which spe...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
In this paper we survey approaches to studying the ergodicity of aperiodic and irre-ducible Markov c...
We improve the results from [Lindvall, T., 1979. On coupling of discrete renewal processes. Z. Wahrs...
Using elementary methods, we prove that for a countable Markov chain P of ergodic degree d > 0 the r...
The goal of this paper is to give a short and self contained proof of general bounds for subgeometri...
We give computable bounds on the rate of convergence of the transition probabil-ities to the station...
AbstractA coupling method is used to obtain the explicit upper and lower bounds for convergence rate...
AbstractBased on recent results on the exploitation of “drift criteria” for general state-space Mark...
New improved rates of convergence for ergodic homogeneous Markov chains are studied. Examples of com...
We continue the work of improving the rate of convergence of ergodic homogeneous Markov chains. The ...
discrete-time Markov chains and renewal processes exhibit convergence to stationarity. In the case o...
AbstractWe derive sufficient conditions for ∝ λ (dx)‖Pn(x, ·) - π‖ to be of order o(ψ(n)-1), where P...
Lam and Lehoczky (1991) have recently given a number of extensions of classical renewal theorems to ...
Let (Phi(t))(t is an element of R+) be a Harris ergodic continuous-time Markov process on a general ...
The aim of this minicourse is to provide a number of tools that allow one to de-termine at which spe...
AbstractLam and Lehoczky (1991) have recently given a number of extensions of classical renewal theo...
In this paper we survey approaches to studying the ergodicity of aperiodic and irre-ducible Markov c...