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Mathematics Limit Theorems for Associated Random Fields and Related Systems (Advanced Series on Statistical Science and Applied Probability) (Advanced Series on Statistical Science and Applied Probability)

Posted on 2010-04-13




Name:Mathematics Limit Theorems for Associated Random Fields and Related Systems (Advanced Series on Statistical Science and Applied Probability) (Advanced Series on Statistical Science and Applied Probability)
ASIN/ISBN:9812709401
Author:Alexey Shashkin, Alexander Bulinski
Publisher:World Scientific Publishing Company (2007)
Language:English
Pages:Hardcover, 448 pages
File size:28 Mb
   Mathematics Limit Theorems for Associated Random Fields and Related Systems (Advanced Series on Statistical Science and Applied Probability) (Advanced Series on Statistical Science and Applied Probability)


Author: Alexey Shashkin, Alexander Bulinski


Publisher: World Scientific Publishing Company (2007)


Binding: Hardcover, 448 pages


pricer: $118.00


ISBN-10: 9812709401


editorialreviews

This volume is devoted to the study of asymptotic properties of wide classes of stochastic systems arising in mathematical statistics, percolation theory, statistical physics and reliability theory. Attention is paid not only to positive and negative associations introduced in the pioneering papers by Harris, Lehmann, Esary, Proschan, Walkup, Fortuin, Kasteleyn and Ginibre, but also to new and more general dependence conditions. Naturally, this scope comprises families of independent real-valued random variables. A variety of important results and examples of Markov processes, random measures, stable distributions, Ising ferromagnets, interacting particle systems, stochastic differential equations, random graphs and other models are provided. For such random systems, it is worthwhile to establish principal limit theorems of the modern probability theory (central limit theorem for random fields, weak and strong invariance principles, functional law of the iterated logarithm etc.) and discuss their applications. There are 434 items in the bibliography. The book is self-contained, provides detailed proofs, for reader s convenience some auxiliary results are included in the Appendix (e.g. the classical Hoeffding lemma, basic electric current theory etc.).




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