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Markov Chains

Markov Chains

Markov Chains

J. R. Norris , University of Cambridge
July 1998
Available
Paperback
9780521633963
$59.00
USD
Paperback
USD
eBook

    Markov chains are central to the understanding of random processes. This is not only because they pervade the applications of random processes, but also because one can calculate explicitly many quantities of interest. This textbook, aimed at advanced undergraduate or MSc students with some background in basic probability theory, focuses on Markov chains and quickly develops a coherent and rigorous theory whilst showing also how actually to apply it. Both discrete-time and continuous-time chains are studied. A distinguishing feature is an introduction to more advanced topics such as martingales and potentials in the established context of Markov chains. There are applications to simulation, economics, optimal control, genetics, queues and many other topics, and exercises and examples drawn both from theory and practice. It will therefore be an ideal text either for elementary courses on random processes or those that are more oriented towards applications.

    • Self-contained and systematic introduction to Markov chains
    • Large selection of student-tested exercises and examples
    • Special chapter on applications and links with other topics

    Reviews & endorsements

    "...impressive ....I heartily recommend this book....this is the best book available summarizing the theory of Markov Chains....Norris achieves for Markov Chains what Kingman has so elegantly achieved for Poisson processes....Such creative tinkering will be a pleasure to many teachers." Bulletin of Mathematical Biology

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    Product details

    July 1998
    Paperback
    9780521633963
    254 pages
    254 × 178 × 18 mm
    0.47kg
    20 b/w illus.
    Available

    Table of Contents

    • Introduction
    • 1. Discrete-time Markov chains
    • 2. Continuous-time Markov chains I
    • 3. Continuous-time Markov chains II
    • 4. Further theory
    • 5. Applications
    • Appendix
    • Probability and measure
    • Index.
      Author
    • J. R. Norris , University of Cambridge