9780387948058-0387948058-Competitive Markov Decision Processes

Competitive Markov Decision Processes

ISBN-13: 9780387948058
ISBN-10: 0387948058
Edition: 1997
Author: Jerzy Filar, Koos Vrieze
Publication date: 1996
Publisher: Springer
Format: Hardcover 406 pages
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Book details

ISBN-13: 9780387948058
ISBN-10: 0387948058
Edition: 1997
Author: Jerzy Filar, Koos Vrieze
Publication date: 1996
Publisher: Springer
Format: Hardcover 406 pages

Summary

Competitive Markov Decision Processes (ISBN-13: 9780387948058 and ISBN-10: 0387948058), written by authors Jerzy Filar, Koos Vrieze, was published by Springer in 1996. With an overall rating of 3.6 stars, it's a notable title among other Operations Research (Processes & Infrastructure) books. You can easily purchase or rent Competitive Markov Decision Processes (Hardcover) from BooksRun, along with many other new and used Operations Research books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

This book is intended as a text covering the central concepts and techniques of Competitive Markov Decision Processes. It is an attempt to present a rig orous treatment that combines two significant research topics: Stochastic Games and Markov Decision Processes, which have been studied exten sively, and at times quite independently, by mathematicians, operations researchers, engineers, and economists. Since Markov decision processes can be viewed as a special noncompeti tive case of stochastic games, we introduce the new terminology Competi tive Markov Decision Processes that emphasizes the importance of the link between these two topics and of the properties of the underlying Markov processes. The book is designed to be used either in a classroom or for self-study by a mathematically mature reader. In the Introduction (Chapter 1) we outline a number of advanced undergraduate and graduate courses for which this book could usefully serve as a text. A characteristic feature of competitive Markov decision processes - and one that inspired our long-standing interest - is that they can serve as an "orchestra" containing the "instruments" of much of modern applied (and at times even pure) mathematics. They constitute a topic where the instruments of linear algebra, applied probability, mathematical program ming, analysis, and even algebraic geometry can be "played" sometimes solo and sometimes in harmony to produce either beautifully simple or equally beautiful, but baroque, melodies, that is, theorems.

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