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181   $ctxt
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200 10$aRandom walk in random and non-random environments$b[electronic resource] /$fPa?l Re?ve?sz
205   $a2nd ed.
210   $aHackensack, N.J. $cWorld Scientific$dc2005
215   $a1 online resource (397 p.)
300   $aDescription based upon print version of record.
311   $a981-256-361-X 
320   $aIncludes bibliographical references (p. 357-373) and indexes.
327   $aPreface to the First Edition; Preface to the Second Edition; Contents; Introduction; I. SIMPLE SYMMETRIC RANDOM WALK IN Z1; II.SIMPLE SYMMETRIC RANDOM WALK IN Zd; III. RANDOM WALK IN RANDOM ENVIRONMENT; References; Author Index; Subject Index
330   $aThe simplest mathematical model of the Brownian motion of physics is the simple, symmetric random walk. This book collects and compares current results - mostly strong theorems which describe the properties of a random walk. The modern problems of the limit theorems of probability theory are treated in the simple case of coin tossing. Taking advantage of this simplicity, the reader is familiarized with limit theorems (especially strong ones) without the burden of technical tools and difficulties. An easy way of considering the Wiener process is also given, through the study of the random walk.
606   $aRandom walks (Mathematics)
608   $aElectronic books.
615  0$aRandom walks (Mathematics)
676   $a519.2/82
700   $aRe?ve?sz$b Pa?l$012634
801  0$bMiAaPQ
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906   $aBOOK
912   $a9910450697803321
996   $aRandom walk in random and non-random environments$91491019
997   $aUNINA

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