Random walk intersections
large deviations and related topics
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Author
Publication
2010 - American Mathematical Society, Providence, R.I, Rhode Island
Language
English
Word Count
83,000 words, Guess
Page Count
332 pages
Identifiers
- Open LibraryOL24448214M
- ISBN-139780821848203
- ISBN-100821848208
- OCLC Control Number426147172
- OCLC Control Number1243747855
and 2 more
- Internet Archiverandomwalkinters00chen
- Library of Congress Control Number2009026903
Classifications
- DDC519.2/82
- LCCQA274.73 .C44 2010
Description
"The material covered in this book involves important and nontrivial results in contemporary probability theory motivated by polymer models, as well as other topics of importance in physics and chemistry. The development carefully provides the basic definitions of mutual intersection and self-intersection local times for Brownian motions and the accompanying large deviation results. The book then proceeds to the analogues of these concepts and results for random walks on lattices of R[superscript d]. This includes suitable integrability and large deviation results for these models and some applications. Moreover, the notes and comments at the end of the chapters provide interesting remarks and references to various related results, as well as a good number of exercises. The author provides a beautiful development of these subtle topics at a level accessible to advanced graduate students."--Jacket.
Subjects
Series Statement
- Mathematical surveys and monographs -- v. 157
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