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Springer Ergodic Theory: Independence and Dichotomies Book

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Description

Expand your mathematical knowledge with Ergodic Theory: Independence and Dichotomies from the Springer Monographs in Mathematics series. This text provides a clear introduction to the ergodic theory and topological dynamics of actions of countable groups. By focusing on the theme of probabilistic and combinatorial independence, the book explains how asymptotic and perturbative methods work together to treat core concepts. Readers will gain a deep understanding of weak mixing, compactness, entropy, and amenability. For those seeking more advanced study, the text covers complex topics such as Popa's cocycle superrigidity, the Furstenberg-Zimmer structure theorem, and sofic entropy. The flexible structure makes this a valuable resource for a wide range of readers in the field of mathematics, providing both foundational principles and advanced theoretical frameworks.

Key Features

Comprehensive introduction to ergodic theory and the topological dynamics of actions of countable groups.

Explores the relationship between probabilistic and combinatorial independence in mathematical structures.

Covers fundamental concepts including weak mixing, compactness, entropy, and amenability.

Includes advanced mathematical material such as Popa's cocycle superrigidity and sofic entropy.

Features a flexible design that serves a wide variety of readers and academic levels.

Part of the respected Springer Monographs in Mathematics series for academic excellence.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
13 July 2018
Listed Since
16 July 2018

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