Symmetric Markov Processes, Time Change, and Boundary Theory
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Symmetric Markov Processes, Time Change, and Boundary Theory

Symmetric Markov Processes, Time Change, and Boundary Theory


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About the Book

This book gives a comprehensive and self-contained introduction to the theory of symmetric Markov processes and symmetric quasi-regular Dirichlet forms. In a detailed and accessible manner, Zhen-Qing Chen and Masatoshi Fukushima cover the essential elements and applications of the theory of symmetric Markov processes, including recurrence/transience criteria, probabilistic potential theory, additive functional theory, and time change theory. The authors develop the theory in a general framework of symmetric quasi-regular Dirichlet forms in a unified manner with that of regular Dirichlet forms, emphasizing the role of extended Dirichlet spaces and the rich interplay between the probabilistic and analytic aspects of the theory. Chen and Fukushima then address the latest advances in the theory, presented here for the first time in any book. Topics include the characterization of time-changed Markov processes in terms of Douglas integrals and a systematic account of reflected Dirichlet spaces, and the important roles such advances play in the boundary theory of symmetric Markov processes.

This volume is an ideal resource for researchers and practitioners, and can also serve as a textbook for advanced graduate students. It includes examples, appendixes, and exercises with solutions.


About the Author: Zhen-Qing Chen is professor of mathematics at the University of Washington. Masatoshi Fukushima is professor emeritus at Osaka University in Japan. His books include Dirichlet Forms and Symmetric Markov Processes.


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Product Details
  • ISBN-13: 9780691136059
  • Publisher: Princeton University Press
  • Publisher Imprint: Princeton University Press
  • Depth: 25
  • Language: English
  • Returnable: Y
  • Spine Width: 28 mm
  • Width: 160 mm
  • ISBN-10: 069113605X
  • Publisher Date: 20 Nov 2011
  • Binding: Hardback
  • Height: 236 mm
  • No of Pages: 512
  • Series Title: London Mathematical Society Monographs
  • Weight: 797 gr


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