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Combinatorial Constructions in Ergodic Theory and Dynamics

Ergodic theory studies measure-preserving transformations of measure spaces. These objects are intrinsically infinite, and the notion of an;

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Topological Dynamics and Applications

ergodic theory, combinatorial number theory and differential equations. There are three parts: the abstract theory of topological dynamics;

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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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Recurrence in Ergodic Theory and Combinatorial Number Theory

Topological dynamics and ergodic theory usually have been treated independently. H. Furstenberg, instead, develops the common ground;

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Recurrence in Ergodic Theory and Combinatorial Number Theory

Topological dynamics and ergodic theory usually have been treated independently. H. Furstenberg, instead, develops the common ground;

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Topics in Dynamics and Ergodic Theory

This book contains a collection of survey papers by leading researchers in ergodic theory, low-dimensional and topological dynamics and it;

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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

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

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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 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, Hyperbolic Dynamics and Dimension Theory

of research: ergodic theory, hyperbolic dynamics, and dimension theory. It starts with the basic notions of the first two topics and ends with a;

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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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The Ergodic Theory of Lattice Subgroups (AM-172)

The results established in this book constitute a new departure in ergodic theory and a significant expansion of its scope. Traditional;

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Modern Dynamical Systems and Applications

in ergodic theory and dynamical systems.;

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Encyclopedia of Mathematics and its Applications

The theory of matroids is unique in the extent to which it connects such disparate branches of combinatorial theory and algebra as graph;

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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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Groups, Graphs and Random Walks

other branches of mathematics, including geometric and combinatorial group theory, potential analysis, and theoretical computer science. This;

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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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Ergodic Theory and Fractal Geometry

focuses on applications of one branch of dynamics--ergodic theory--to the geometry of fractals. Much attention is given to the all-important;

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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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Dynamics, Ergodic Theory and Geometry

flourishing subject. Other papers cover hyperbolic, parabolic, and symbolic dynamics as well as ergodic theory. Students and researchers in dynamical;

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Dynamics, Ergodic Theory and Geometry

flourishing subject. Other papers cover hyperbolic, parabolic, and symbolic dynamics as well as ergodic theory. Students and researchers in dynamical;

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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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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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Zeta and $L$-functions in Number Theory and Combinatorics

other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density;

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Cambridge Tracts in Mathematics

Ergodic theory grew out of an important problem of statistical mechanics which was resolved by Birkhoff and von Neumann in the 1930s. Since;

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