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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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Ergodic Theory and Topological Dynamics of Group Actions on Homogeneous Spaces

The study of geodesic flows on homogenous spaces is an area of research that has yielded some fascinating developments. This book, first;

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London Mathematical Society Lecture Note Series

naturally as groups of symmetries in such areas as logic (especially model theory), ergodic theory, group representations, and operator algebras;

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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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Entropy In Dynamical Systems

-theoretic and topological entropy can be extended to operators on relevant function spaces. Intuitive explanations, examples, exercises and open;

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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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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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Ergodic Theory

This book provides an introduction to the ergodic theory and topological dynamics of actions of countable groups. It is organized around;

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Dynamical Systems on Homogeneous Spaces

A homogeneous flow is a dynamical system generated by the action of a closed subgroup $H$ of a Lie group $G$ on a homogeneous space of $G;

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Invariant & Quasiinvariant Measures in Infinite-Dimensional Topological Vector Spaces

ergodic theory was stimulated by the necessity of a consideration of statistic mechanic problems and was directly connected with the works of G;

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Ergodic Theoretic Methods in Group Homology: A Minicourse on L2-Betti Numbers in Group Theory

This book offers a concise introduction to ergodic methods in group homology, with a particular focus on the computation of L2-Betti;

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

of mathematical disciplines, such as Lie theory, differential geometry, ergodic theory and dynamical systems, arithmetic groups, and topology, and at the;

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An Introduction to Ergodic Theory

The first part of this introduction to ergodic theory addresses measure-preserving transformations of probability spaces and covers such;

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Modern Dynamical Systems and Applications

, mechanics, geometry, ergodic theory, group actions, rigidity, applications. The target audience includes dynamicists, who will find new results;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Introduction to Ramsey Spaces (AM-174)

, ergodic theory, mathematical logic, and algebra. The area of Ramsey theory dealing with Ramsey-type phenomena in higher dimensions is particularly;

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Cambridge Tracts in Mathematics

includes sections on the classical ergodic theorems, topological dynamics, uniform distribution, Martingales, information theory and entropy. There;

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Dynamical Systems and Ergodic Theory

This book is essentially a self-contained introduction to topological dynamics and ergodic theory. It is divided into a number;

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Banach Algebras and Applications

actions, amenability, topological homology, Arens irregularity, C*-algebras and dynamical systems, operator theory, operator spaces, and locally;

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Nonuniform Hyperbolicity

and ergodic properties of systems exhibiting deterministic chaos can be deduced from relatively weak requirements on their local behavior;

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The Topological Classification of Stratified Spaces

, and shows the usefulness of the technology. Part 2 offers the parallel theory for stratified spaces. Here, the topological category is most;

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London Mathematical Society Lecture Note Series

theory. Topics include Diophantine approximation, exponential sums, Ramsey theory, ergodic theory and homogeneous dynamics. The origins of this;

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Topological Algebras and their Applications

, topological rings, topological modules, topological groups and semigroups; bornological-algebraic structures such as bornological linear spaces;

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Dynamical Systems and Random Processes

, Georgia. The papers cover various topics in dynamics and randomness, including complex dynamics, ergodic theory, topological dynamics;

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Hardy Spaces on Homogeneous Groups. (MN-28)

-simple Lie groups and symmetric spaces, where such homogeneous groups arise naturally as boundaries, and 2) certain classes of non-elliptic;

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