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General Irreducible Markov Chains and Non-Negative Operators

โœ Scribed by Esa Nummelin


Publisher
Cambridge University Press
Year
1984
Tongue
English
Leaves
170
Series
Cambridge Tracts in Mathematics 83
Category
Library

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โœฆ Synopsis


The purpose of this book is to present the theory of general irreducible Markov chains and to point out the connection between this and the Perron-Frobenius theory of nonnegative operators. The author begins by providing some basic material designed to make the book self-contained, yet his principal aim throughout is to emphasize recent developments. The technique of embedded renewal processes, common in the study of discrete Markov chains, plays a particularly important role. The examples discussed indicate applications to such topics as queueing theory, storage theory, autoregressive processes and renewal theory. The book will therefore be useful to researchers in the theory and applications of Markov chains. It could also be used as a graduate-level textbook for courses on Markov chains or aspects of operator theory.


๐Ÿ“œ SIMILAR VOLUMES


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โœ Esa Nummelin ๐Ÿ“‚ Library ๐Ÿ“… 2004 ๐Ÿ› Cambridge University Press ๐ŸŒ English

The purpose of this book is to present the theory of general irreducible Markov chains and to point out the connection between this and the Perron-Frobenius theory of nonnegative operators. The author begins by providing some basic material designed to make the book self-contained, yet his principal

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<P>This book is a photographic reproduction of the book of the same title published in 1981, for which there has been continuing demand on account of its accessible technical level. Its appearance also helped generate considerable subsequent work on inhomogeneous products of matrices. This printing

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<p><P>This book is a photographic reproduction of the book of the same title published in</P><P>1981, for which there has been continuing demand on account of its accessible technical level. Its appearance also helped generate considerable subsequent work on inhomogeneous products of matrices. This