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Introduction to Ergodic Theory (MN-18), Volume 18

Based on lectures in Erevan, this exposition of ergodic theory contains a rich collection of examples well chosen to introduce the reader;

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Lectures on Ergodic Theory

of ergodic theory since its first publication in 1956. "The book is written in the pleasant, relaxed, and clear style usually associated with the;

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Infinite Ergodic Theory of Numbers

By connecting dynamical systems and number theory, this graduate textbook on ergodic theory acts as an introduction to a highly active area;

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An Introduction to Ergodic Theory

topics as recurrence properties and the Birkhoff ergodic theorem. The second part focuses on the ergodic theory of continuous transformations;

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Lectures on Ergodic Theory and Pesin Theory on Compact Manifolds

develops the basic theory, starting with general ergodic theory and introducing Liapunov exponents. Part Two deals with the applications of Pesin;

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Operator Theoretic Aspects of Ergodic Theory

courses on ergodic theory, especially for students or researchers with an interest in functional analysis. While basic analytic notions and;

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Ergodic Theory

This text is a rigorous introduction to ergodic theory, developing the machinery of conditional measures and expectations, mixing, and;

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The Ergodic Theory of Lattice Subgroups (AM-172)

fields of fundamental importance. These include ergodic theory and dynamics of non-amenable groups, harmonic analysis on semisimple algebraic;

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A First Course in Ergodic Theory

A First Course in Ergodic Theory provides readers with an introductory course in Ergodic Theory. This textbook has been developed from the;

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Lie Groups and Ergodic Theory

This volume presents the proceedings from an international colloquium on Lie groups and ergodic theory held at the Tata Institute;

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Dynamical Systems and Semisimple Groups

This 1998 book provides an introduction to dynamical systems and ergodic theory with an emphasis on smooth actions of noncompact Lie groups;

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Dynamical Systems and Semisimple Groups

This 1998 book provides an introduction to dynamical systems and ergodic theory with an emphasis on smooth actions of noncompact Lie groups;

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Lyapunov Exponents and Smooth Ergodic Theory

This book is a systematic introduction to smooth ergodic theory. The topics discussed include the general (abstract) theory of Lyapunov;

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Ergodic Theory via Joinings

This book is an introduction to modern ergodic theory. It emphasizes a new approach that relies on the technique of joining two (or more;

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Lectures on Lyapunov Exponents

to the significant developments relating the subject to dynamical systems, ergodic theory, mathematical physics and probability. It is based;

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Topics in Dynamics and Ergodic Theory

comprises nine chapters on a range of important topics. These include: the role and usefulness of ultrafilters in ergodic theory, topological;

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Topological Dynamics and Applications

of ergodic theory, combinatorial number theory, random walks on groups and others; and, applications to non-autonomous linear differential equations;

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Encyclopedia of Mathematics and its Applications

This comprehensive volume on ergodic control for diffusions highlights intuition alongside technical arguments. A concise account of Markov;

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An Outline of Ergodic Theory

This informal introduction provides a fresh perspective on isomorphism theory, which is the branch of ergodic theory that explores the;

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Ergodic Theory and Dynamical Systems in their Interactions with Arithmetics and

part begins with a course in analytic number theory and focuses on its links with ergodic theory, presenting an exhaustive account of recent;

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Ergodic Theory and Its Connection With Harmonic Analysis

Ergodic theory is a field that is stimulating on its own, and also in its interactions with other branches of mathematics and science;

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Group Actions in Ergodic Theory, Geometry, and T Selected Papers

in Ergodic Theory, Geometry, and Topology: Selected Papers brings together some of the most significant writings by Zimmer, which lay out his program;

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Ergodic Theory

This monograph discusses recent advances in ergodic theory and dynamical systems. As a mixture of survey papers of active research areas;

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Ergodic Theory, Groups, and Geometry

developments, and open problems on the subject. It is slightly expanded from lectures given by Zimmer at the CBMS conference at the University;

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Invariant & Quasiinvariant Measures in Infinite-Dimensional Topological Vector Spaces

This monograph deals with certain aspects of the general theory of systems. The author develops the ergodic theory, which is the theory;

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Poincare's Legacies, Part I

volumes. This book is Part I of the second-year posts, focusing on ergodic theory, combinatorics, and number theory. Chapter 2 consists of lecture;

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