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Graph Directed Markov Systems

Graph Directed Markov Systems
Geometry and Dynamics of Limit Sets

$139.00

Part of Cambridge Tracts in Mathematics

  • Date Published: August 2003
  • availability: Temporarily unavailable - available from TBC
  • format: Hardback
  • isbn: 9780521825382

$ 139.00
Hardback

Temporarily unavailable - available from TBC
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About the Authors
  • The main focus of this book is the exploration of the geometric and dynamic properties of a far reaching generalization of a conformal iterated function system - a Graph Directed Markov System. These systems are very robust in that they apply to many settings that do not fit into the scheme of conformal iterated systems. The basic theory is laid out here and the authors have touched on many natural questions arising in its context. However, they also emphasise the many issues and current research topics which can be found in original papers. For example the detailed analysis of the structure of harmonic measures of limit sets, the examination of the doubling property of conformal measures, the extensive study of generalized polynomial like mapping or multifractal analysis of geometrically finite Kleinian groups. This book leads readers onto frontier research in the field, making it ideal for both established researchers and graduate students.

    • Definitive account of this topic
    • Includes necessary background material as well as references for further reading
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    Product details

    • Date Published: August 2003
    • format: Hardback
    • isbn: 9780521825382
    • length: 294 pages
    • dimensions: 235 x 161 x 23 mm
    • weight: 0.541kg
    • availability: Temporarily unavailable - available from TBC
  • Table of Contents

    Introduction
    1. Symbolic dynamics
    3. Hölder families of functions
    4. Conformal graph directed Markov systems
    5. Examples of graph directed Markov systems
    6. Conformal iterated function systems
    7. Dynamical rigidity of conformal iterated function systems
    8. Parabolic iterated function systems
    9. Parabolic systems: Hausdorff and packing measures.

  • Authors

    R. Daniel Mauldin, University of North Texas

    Mariusz Urbanski, University of North Texas

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