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Item Details
Title: MARKOV CHAINS AND INVARIANT PROBABILITIES
By: Onesimo Hernandez-Lerma, Jean-Bernard Lasserre
Format: Hardback

List price: £89.99


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ISBN 10: 3764370009
ISBN 13: 9783764370008
Publisher: BIRKHAUSER VERLAG AG
Pub. date: 24 February, 2003
Series: Progress in Mathematics v. 211
Pages: 208
Description: Concerning discrete-time homogeneous Markov chains that admit an invariant probability measure, this book aims to give a presentation on some key issues about the ergodic behavior of these chains. These issues include the various types of convergence of expected and pathwise occupation measures, and ergodic decompositions of the state space.
Synopsis: This book is about discrete-time, time-homogeneous, Markov chains (Mes) and their ergodic behavior. To this end, most of the material is in fact about stable Mes, by which we mean Mes that admit an invariant probability measure. To state this more precisely and give an overview of the questions we shall be dealing with, we will first introduce some notation and terminology. Let (X,B) be a measurable space, and consider a X-valued Markov chain ~. = {~k' k = 0, 1, ...} with transition probability function (t.pJ.) P(x, B), i.e., P(x, B) := Prob (~k+1 E B I ~k = x) for each x E X, B E B, and k = 0,1, ...The Me ~. is said to be stable if there exists a probability measure (p.m.) /.l on B such that (*) VB EB. /.l(B) = Ix /.l(dx) P(x, B) If (*) holds then /.l is called an invariant p.m. for the Me ~. (or the t.p.f. P).
Illustrations: biography
Publication: Switzerland
Imprint: Birkhauser Verlag AG
Returns: Returnable
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