Bibliography on Markov chains with a general state space
Zbyněk Šidák (1976)
Aplikace matematiky
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Zbyněk Šidák (1976)
Aplikace matematiky
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Anzelm Iwanik (1987)
Colloquium Mathematicum
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Laurent Mazliak (2007)
Revue d'histoire des mathématiques
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We present the letters sent by Wolfgang Doeblin to Bohuslav Hostinský between 1936 and 1938. They concern some aspects of the general theory of Markov chains and the solutions of the Chapman-Kolmogorov equation that Doeblin was then establishing for his PhD thesis.
Andrzej Nowak (1998)
Applicationes Mathematicae
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We provide a generalization of Ueno's inequality for n-step transition probabilities of Markov chains in a general state space. Our result is relevant to the study of adaptive control problems and approximation problems in the theory of discrete-time Markov decision processes and stochastic games.
Jolanta Socała (1988)
Annales Polonici Mathematici
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E. Nummelin (1978)
Annales de l'I.H.P. Probabilités et statistiques
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Andrzej Wiśnicki (2010)
Annales UMCS, Mathematica
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We show the existence of invariant measures for Markov-Feller operators defined on completely regular topological spaces which satisfy the classical positivity condition.
Andrzej Wiśnicki (2010)
Annales Universitatis Mariae Curie-Sklodowska, sectio A – Mathematica
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We show the existence of invariant measures for Markov-Feller operators defined on completely regular topological spaces which satisfy the classical positivity condition.
Michael Lin (1976)
Annales de l'I.H.P. Probabilités et statistiques
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Marius Losifescu (1979)
Banach Center Publications
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Tomasz R. Bielecki, Jacek Jakubowski, Mariusz Niewęgłowski (2015)
Banach Center Publications
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In this paper we study finite state conditional Markov chains (CMCs). We give two examples of CMCs, one which admits intensity, and another one, which does not admit an intensity. We also give a sufficient condition under which a doubly stochastic Markov chain is a CMC. In addition we provide a method for construction of conditional Markov chains via change of measure.
W. Bołt, A. A. Majewski, T. Szarek (2012)
Studia Mathematica
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Strassen's invariance principle for additive functionals of Markov chains with spectral gap in the Wasserstein metric is proved.