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Brownian motion

Autor Peter Mörters; Y Peres; Oded Schramm; Wendelin Werner
Vydavatel: Cambridge, UK ; New York : Cambridge University Press, ©2010.
Edice: Cambridge series on statistical and probabilistic mathematics, 30.
Vydání/formát:   Kniha : EnglishZobrazit všechny vydání a formáty
Databáze:WorldCat
Shrnutí:
"This textbook offers a broad and deep exposition of Brownian motion. Extensively class tested, it leads the reader from the basics to the latest research in the area." "Starting with the construction of Brownian motion, the book then proceeds to sample path properties such as continuity and nowhere differentiability. Notions of fractal dimension are introduced early and are used throughout the book to describe fine  Přečíst více...
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Detaily

Typ dokumentu: Book
Všichni autoři/tvůrci: Peter Mörters; Y Peres; Oded Schramm; Wendelin Werner
ISBN: 9780521760188 0521760186
OCLC číslo: 466341039
Popis: xii, 403 pages : illustrations ; 26 cm.
Obsahy: Preface; Frequently used notation; Motivation; 1. Brownian motion as a random function; 2. Brownian motion as a strong Markov process; 3. Harmonic functions, transience and recurrence; 4. Hausdorff dimension: techniques and applications; 5. Brownian motion and random walk; 6. Brownian local time; 7. Stochastic integrals and applications; 8. Potential theory of Brownian motion; 9. Intersections and self-intersections of Brownian paths; 10. Exceptional sets for Brownian motion; Appendix A. Further developments: 11. Stochastic Loewner evolution and its applications to planar Brownian motion; Appendix B. Background and prerequisites; Hints and solutions for selected exercises; References; Index.
Název edice: Cambridge series on statistical and probabilistic mathematics, 30.
Odpovědnost: Peter Mörters and Yuval Peres ; with an appendix by Oded Schramm and Wendelin Werner.

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Everything the graduate student in probability wants to know about Brownian motion, including the latest research in the field.  Přečíst více...

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'This splendid account of the modern theory of Brownian motion puts special emphasis on sample path properties and connections with harmonic functions and potential theory, without omitting such Přečíst více...

 
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