Ergodic Theory and Dynamical Systems : Proceedings of the Workshops University of North Carolina at Chapel Hill 2021.

Format:

Book

Author/Creator:

Assani, Idris.

Series:

De Gruyter Proceedings in Mathematics Series

Language:

English

Subjects (All):

Random dynamical systems.

Mathematics.

Physical Description:

1 online resource (156 pages)

Edition:

1st ed.

Place of Publication:

Berlin/Boston : Walter de Gruyter GmbH, 2024.

Summary:

This volume, edited by Idris Assani, presents a collection of papers from a workshop on dynamical systems held in 2021. It features contributions from researchers across North and South America, Europe, and Africa, focusing on the theory of dynamical systems and related mathematical concepts. The book explores topics such as topological dynamics, flow and semiflow properties, almost periodicity, and minimality in dynamical systems. It aims to foster collaboration among postdoctoral students, assistant professors, and senior researchers in the field. The intended audience includes mathematicians and researchers interested in the latest developments and theoretical frameworks in dynamical systems. Generated by AI.

Contents:

Preface

Contents

On almost periodicity and minimality for semiflows

Empirical process sampled along the sums of a stationary process

The distribution of dilating sets: a journey from Euclidean to hyperbolic geometry

A ratio ergodic theorem via tiling and uniformly syndetic markers

On the pointwise rate of convergence in the Birkhoff ergodic theorem: recent results

An invitation to categorical dynamical systems Generated by AI.

Notes:

Description based on publisher supplied metadata and other sources.

Part of the metadata in this record was created by AI, based on the text of the resource.

ISBN:

9783111435503

3111435504

OCLC:

1432604538