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Invariant Probabilities of Markov-Feller Operators and Their Supports

✍ Scribed by Radu Zaharopol


Book ID
127450923
Publisher
Birkhäuser Verlag
Year
2005
Tongue
English
Weight
1 MB
Series
Frontiers in mathematics
Edition
1
Category
Library
City
Basel; Boston
ISBN-13
9780817671341

No coin nor oath required. For personal study only.

✦ Synopsis


In this book invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes are discussed. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, certain time series, etc. Rather than dealing with the processes, the transition probabilities and the operators associated with these processes are studied.Main features:- an ergodic decomposition which is a "reference system" for dealing with ergodic measures- "formulas" for the supports of invariant probability measures, some of which can be used to obtain algorithms for the graphical display of these supports- helps to gain a better understanding of the structure of Markov-Feller operators, and, implicitly, of the discrete-time homogeneous Feller processes- special efforts to attract newcomers to the theory of Markov processes in general, and to the topics covered in particular- most of the results are new and deal with topics of intense research interest.

✦ Subjects


Теория вероятностей


📜 SIMILAR VOLUMES


[Frontiers in Mathematics] Invariant Pro
✍ Zaharopol, Radu 📂 Article 📅 2005 🏛 Birkhäuser Basel 🌐 German ⚖ 289 KB

This book covers invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, and certain time series. From the reviews: "A very us

[Frontiers in Mathematics] Invariant Pro
✍ Zaharopol, Radu 📂 Article 📅 2005 🏛 Birkhäuser Basel 🌐 German ⚖ 358 KB

This book covers invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, and certain time series. From the reviews: "A very us

[Frontiers in Mathematics] Invariant Pro
✍ Zaharopol, Radu 📂 Article 📅 2005 🏛 Birkhäuser Basel 🌐 German ⚖ 358 KB

This book covers invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, and certain time series. From the reviews: "A very us

[Frontiers in Mathematics] Invariant Pro
✍ Zaharopol, Radu 📂 Article 📅 2005 🏛 Birkhäuser Basel 🌐 German ⚖ 221 KB

This book covers invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, and certain time series. From the reviews: "A very us

[Frontiers in Mathematics] Invariant Pro
✍ Zaharopol, Radu 📂 Article 📅 2005 🏛 Birkhäuser Basel 🌐 German ⚖ 237 KB

This book covers invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes. These Feller processes appear in the study of iterated function systems with probabilities, convolution operators, and certain time series. From the reviews: "A very us

Invariant probability measures for a cla
✍ O.L.V. Costa; F. Dufour 📂 Article 📅 2000 🏛 Elsevier Science 🌐 English ⚖ 107 KB

In this paper we consider a Markov chain deÿned on a locally compact separable metric space which satisÿes the Feller property. We introduce a new assumption which generalizes T-chain and irreducibility assumptions, well known in the literature of Markov chains. Under this new assumption, the Foster