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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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Ergodic Theory

recurrence. Beginning by developing the basics of ergodic theory and progressing to describe some recent applications to number theory, this;

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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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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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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

from measure theory and functional analysis. Karl Petersen has written a book which presents the fundamentals of the ergodic theory of point;

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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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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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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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Number Theory And Polynomials

Many areas of active research within the broad field of number theory relate to properties of polynomials, and this volume displays 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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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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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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Combinatorial and Additive Number Theory IV

This is the fourth in a series of proceedings of the Combinatorial and Additive Number Theory (CANT) conferences, based on talks from the;

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Combinatorial and Additive Number Theory III

Based on talks from the 2017 and 2018 Combinatorial and Additive Number Theory (CANT) workshops at the City University of New York, these;

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Additive Number Theory

additive number theory. For several decades, Mel Nathanson's seminal ideas and results in combinatorial and additive number theory have influenced;

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Combinatorial and Additive Number Theory II

Based on talks from the 2015 and 2016 Combinatorial and Additive Number Theory (CANT) workshops at the City University of New York, these;

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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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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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Dynamical Systems and Linear Algebra

recurrence) or ergodic properties (invariant measures). The authors develop generalizations of (real parts of) eigenvalues and eigenspaces as a;

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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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Number Theory and Applications

Harish - Chandra Research Institute. It contains papers in various areas of number theory, such as combinatorial, algebraic, analytic and;

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Foundations Of Ergodic Theory

Rich with examples and applications, this textbook provides a coherent and self-contained introduction to ergodic theory, suitable for a;

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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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The Seventh European Conference on Combinatorics, Graph Theory and Applications

number theory, combinatorial optimization, designs and configurations, enumerative combinatorics, extremal combinatorics, ordered sets, random;

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Ergodic Theory of Zd Actions

important connections with statistical mechanics, number theory and algebra. Researchers in ergodic theory and related fields will find that this;

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