Stability of iterates of Markov operators

Ryszard Rudnicki

Displaying similar documents to “Stability of iterates of Markov operators”

On invariant functions and ergodic measures of Markov operators on C(X)

Ryszard Rębowski (1987)

Colloquium Mathematicae

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On infinite dams with Markov dependent inputs

R. M. Phatarfod (1983)

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Geometric ergodicity and hybrid Markov chains.

Roberts, Gareth O., Rosenthal, Jeffrey S. (1997)

Electronic Communications in Probability [electronic only]

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Markov operators acting on Polish spaces

Tomasz Szarek (1997)

Annales Polonici Mathematici

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We prove a new sufficient condition for the asymptotic stability of Markov operators acting on measures. This criterion is applied to iterated function systems.

Bibliography on Markov chains with a general state space

Zbyněk Šidák (1976)

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Uniform Ergodic Theormes for Markov Operators on C(X).

Heinrich P. Lotz (1981)

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On a theorem of H. P. Lotz on quasi-compactness of Markov operators

Wojciech Bartoszek (1987)

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The Kendall theorem and its application to the geometric ergodicity of Markov chains

Witold Bednorz (2013)

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We give an improved quantitative version of the Kendall theorem. The Kendall theorem states that under mild conditions imposed on a probability distribution on the positive integers (i.e. a probability sequence) one can prove convergence of its renewal sequence. Due to the well-known property (the first entrance last exit decomposition) such results are of interest in the stability theory of time-homogeneous Markov chains. In particular this approach may be used to measure rates of convergence...

A simple proof of a theorem on Markov operators

Antoni Leon Dawidowicz, Andrzej Turski (1988)

Annales Polonici Mathematici

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