eBook ISBN: | 978-0-8218-8539-0 |
Product Code: | CONM/567.E |
List Price: | $125.00 |
MAA Member Price: | $112.50 |
AMS Member Price: | $100.00 |
eBook ISBN: | 978-0-8218-8539-0 |
Product Code: | CONM/567.E |
List Price: | $125.00 |
MAA Member Price: | $112.50 |
AMS Member Price: | $100.00 |
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Book DetailsContemporary MathematicsVolume: 567; 2012; 264 ppMSC: Primary 37; 20; 22
This volume contains cutting-edge research from leading experts in ergodic theory, dynamical systems and group actions. A large part of the volume addresses various aspects of ergodic theory of general group actions including local entropy theory, universal minimal spaces, minimal models and rank one transformations. Other papers deal with interval exchange transformations, hyperbolic dynamics, transfer operators, amenable actions and group actions on graphs.
ReadershipGraduate students and research mathematicians interested in ergodic theory, dynamical systems, and group actions.
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Table of Contents
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Articles
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Miklós Abért and Gábor Elek — Hyperfinite actions on countable sets and probability measure spaces
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A.B. Antonevich, V.I. Bakhtin and A.V. Lebedev — A road to the spectral radius of transfer operators
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Michael Boshernitzan — A condition for weak mixing of induced IETs
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Lewis Bowen — Every countably infinite group is almost Ornstein
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Leonid A. Bunimovich — Fair dice-like hyperbolic systems
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Gautam Chinta, Jay Jorgenson and Anders Karlsson — Complexity and heights of tori
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Alexandre I. Danilenko — Flows with uncountable but meager group of self-similarities
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Eli Glasner and Yonatan Gutman — The universal minimal space of the homeomorphism group of a h-homogeneous space
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Wen Huang and Xiangdong Ye — Generic eigenvalues, generic factors and weak disjointness
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Élise Janvresse, Thierry de la Rue and Valery Ryzhikov — Around King’s rank-one theorems: Flows and $\mathbb {Z}^n$-actions
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Vadim A. Kaimanovich and Florian Sobieczky — Random walks on random horospheric products
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Ya. G. Sinai — Statistics of gaps in the sequence $\left \{\sqrt {n}\right \}$
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William A. Veech — Invariant distributions for interval exchange transformations
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Yaroslav Vorobets — Notes on the Schreier graphs of the Grigorchuk group
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Benjamin Weiss — Minimal models for free actions
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Additional Material
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This volume contains cutting-edge research from leading experts in ergodic theory, dynamical systems and group actions. A large part of the volume addresses various aspects of ergodic theory of general group actions including local entropy theory, universal minimal spaces, minimal models and rank one transformations. Other papers deal with interval exchange transformations, hyperbolic dynamics, transfer operators, amenable actions and group actions on graphs.
Graduate students and research mathematicians interested in ergodic theory, dynamical systems, and group actions.
-
Articles
-
Miklós Abért and Gábor Elek — Hyperfinite actions on countable sets and probability measure spaces
-
A.B. Antonevich, V.I. Bakhtin and A.V. Lebedev — A road to the spectral radius of transfer operators
-
Michael Boshernitzan — A condition for weak mixing of induced IETs
-
Lewis Bowen — Every countably infinite group is almost Ornstein
-
Leonid A. Bunimovich — Fair dice-like hyperbolic systems
-
Gautam Chinta, Jay Jorgenson and Anders Karlsson — Complexity and heights of tori
-
Alexandre I. Danilenko — Flows with uncountable but meager group of self-similarities
-
Eli Glasner and Yonatan Gutman — The universal minimal space of the homeomorphism group of a h-homogeneous space
-
Wen Huang and Xiangdong Ye — Generic eigenvalues, generic factors and weak disjointness
-
Élise Janvresse, Thierry de la Rue and Valery Ryzhikov — Around King’s rank-one theorems: Flows and $\mathbb {Z}^n$-actions
-
Vadim A. Kaimanovich and Florian Sobieczky — Random walks on random horospheric products
-
Ya. G. Sinai — Statistics of gaps in the sequence $\left \{\sqrt {n}\right \}$
-
William A. Veech — Invariant distributions for interval exchange transformations
-
Yaroslav Vorobets — Notes on the Schreier graphs of the Grigorchuk group
-
Benjamin Weiss — Minimal models for free actions