The ergodic theory of discrete groups

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Last edited by MARC Bot
February 9, 2026 | History

The ergodic theory of discrete groups

The interaction between ergodic theory and discrete groups has a long history and much work was done in this area by Hedlund, Hopf and Myrberg in the 1930s. There has been a great resurgence of interest in the field, due in large measure to the pioneering work of Dennis Sullivan. Tools have been developed and applied with outstanding success to many deep problems. The ergodic theory of discrete groups has become a substantial field of mathematical research in its own right, and it is the aim of this book to provide a rigorous introduction from first principles to some of the major aspects of the theory. The particular focus of the book is on the remarkable measure supported on the limit set of a discrete group that was first developed by S. J. Patterson for Fuchsian groups, and later extended and refined by Sullivan.

Publish Date
Language
English
Pages
221

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Edition Availability
Cover of: Ergodic Theory of Discrete Groups
Ergodic Theory of Discrete Groups
2011, Cambridge University Press
in English
Cover of: Ergodic Theory of Discrete Groups
Ergodic Theory of Discrete Groups
2009, Cambridge University Press
in English
Cover of: The ergodic theory of discrete groups
The ergodic theory of discrete groups
1989, Cambridge University Press
in English
Cover of: Ergodic Theory of Discrete Groups
Ergodic Theory of Discrete Groups
1989, Cambridge University Press
in English

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Book Details


Edition Notes

Includes bibliographical references (p. 209-214).
Includes index.

Published in
Cambridge [England], New York
Series
London Mathematical Society lecture note series ;, 143

Classifications

Dewey Decimal Class
515/.42
Library of Congress
QA313 .N53 1989

The Physical Object

Pagination
xi, 221 p. :
Number of pages
221

Edition Identifiers

Open Library
OL2213247M
ISBN 10
0521376742
LCCN
89036118
OCLC/WorldCat
20012347
LibraryThing
6302676
Goodreads
4263473

Work Identifiers

Work ID
OL4798911W

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