Random Walks and Geometry

This book PDF is perfect for those who love Mathematics genre, written by Vadim Kaimanovich and published by Walter de Gruyter which was released on 01 January 2004 with total hardcover pages 542. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Random Walks and Geometry books below.

Random Walks and Geometry
Author : Vadim Kaimanovich
File Size : 51,9 Mb
Publisher : Walter de Gruyter
Language : English
Release Date : 01 January 2004
ISBN : 9783110198089
Pages : 542 pages
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Random Walks and Geometry by Vadim Kaimanovich Book PDF Summary

Die jüngsten Entwicklungen zeigen, dass sich Wahrscheinlichkeitsverfahren zu einem sehr wirkungsvollen Werkzeug entwickelt haben, und das auf so unterschiedlichen Gebieten wie statistische Physik, dynamische Systeme, Riemann'sche Geometrie, Gruppentheorie, harmonische Analyse, Graphentheorie und Informatik.

Random Walks and Geometry

Die jüngsten Entwicklungen zeigen, dass sich Wahrscheinlichkeitsverfahren zu einem sehr wirkungsvollen Werkzeug entwickelt haben, und das auf so unterschiedlichen Gebieten wie statistische Physik, dynamische Systeme, Riemann'sche Geometrie, Gruppentheorie, harmonische Analyse, Graphentheorie und Informatik.

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Topics in Groups and Geometry

This book provides a detailed exposition of a wide range of topics in geometric group theory, inspired by Gromov’s pivotal work in the 1980s. It includes classical theorems on nilpotent groups and solvable groups, a fundamental study of the growth of groups, a detailed look at asymptotic cones, and

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Random Walks on Infinite Graphs and Groups

The main theme of this book is the interplay between the behaviour of a class of stochastic processes (random walks) and discrete structure theory. The author considers Markov chains whose state space is equipped with the structure of an infinite, locally finite graph, or as a particular case, of a

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This 2005 book deals with interest topics in Discrete and Algorithmic aspects of Geometry.

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This is the first volume of a two-volume work devoted to probability theory in physics, physical chemistry and engineering. This volume provides an introduction to the problem of "random walk" and its applications. In its simplest form, the random walk describes the motion of an idealizeddrunkard and is a discrete

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Random Walks on Infinite Groups

This text presents the basic theory of random walks on infinite, finitely generated groups, along with certain background material in measure-theoretic probability. The main objective is to show how structural features of a group, such as amenability/nonamenability, affect qualitative aspects of symmetric random walks on the group, such as

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The Random Walks of George Polya

Both a biography of Plya's life, and a review of his many mathematical achievements by today's experts.

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Planar Maps  Random Walks and Circle Packing

This open access book focuses on the interplay between random walks on planar maps and Koebe’s circle packing theorem. Further topics covered include electric networks, the He–Schramm theorem on infinite circle packings, uniform spanning trees of planar maps, local limits of finite planar maps and the almost sure

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