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Topics in Dynamics and Ergodic Theory: London Mathematical Society Lecture Note Series, cartea 310

Editat de Sergey Bezuglyi, Sergiy Kolyada
en Limba Engleză Paperback – 7 dec 2003
This book contains a collection of survey papers by leading researchers in ergodic theory, low-dimensional and topological dynamics and it comprises nine chapters on a range of important topics. These include: the role and usefulness of ultrafilters in ergodic theory, topological dynamics and Ramsey theory; topological aspects of kneading theory together with an analogous 2-dimensional theory called pruning; the dynamics of Markov odometers, Bratteli-Vershik diagrams and orbit equivalence of non-singular automorphisms; geometric proofs of Mather's connecting and accelerating theorems; recent results in one dimensional smooth dynamics; periodic points of nonexpansive maps; arithmetic dynamics; the defect of factor maps; entropy theory for actions of countable amenable groups.
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Specificații

ISBN-13: 9780521533652
ISBN-10: 0521533651
Pagini: 270
Ilustrații: 23 b/w illus. 4 tables 20 exercises
Dimensiuni: 152 x 228 x 17 mm
Greutate: 0.36 kg
Ediția:New.
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria London Mathematical Society Lecture Note Series

Locul publicării:New York, United States

Cuprins

1. Introductory talk at the opening of the conference Anatole M. Stepin; 2. Minimal idempotents and ergodic Ramsey theory Vitaly Bergelson; 3. Symbolic dynamics and topological models in dimensions 1 and 2 André de Carvalho and Toby Hall; 4. Markov odometers Anthony H. Dooley; 5. Geometric proofs of Mather's connecting and accelerating theorems Vadim Kaloshin; 6. Structural stability in one dimensional dynamics Oleg Kozlovski; 7. Periodic points of nonexpansive maps: a survey Bas Lemmens; 8. Arithmetic dynamics Nikita Sidorov; 9. The defect of factor maps and finite equivalence of dynamical systems Klaus Thomsen; 10. Actions of amenable groups Benjamin Weiss.

Descriere

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