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Symbolic Dynamics and Hyperbolic Groups / by Michel Coornaert, Athanase Papadopoulos
(Lecture Notes in Mathematics. ISSN:16179692 ; 1539)

1st ed. 1993.
出版者 Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer
出版年 1993
本文言語 英語
大きさ VIII, 140 p : online resource
冊子体 Symbolic dynamcis [ics] and hyperbolic groups / Michel Coornaert, Athanase Papadopoulos ; : gw,: us
著者標目 *Coornaert, Michel author
Papadopoulos, Athanase author
SpringerLink (Online service)
件 名 LCSH:Manifolds (Mathematics)
LCSH:Mathematical analysis
LCSH:Group theory
FREE:Manifolds and Cell Complexes
FREE:Analysis
FREE:Group Theory and Generalizations
一般注記 A quick review of Gromov hyperbolic spaces -- Symbolic dynamics -- The boundary of a hyperbolic group as a finitely presented dynamical system -- Another finite presentation for the action of a hyperbolic group on its boundary -- Trees and hyperbolic boundary -- Semi-Markovian spaces -- The boundary of a torsion-free hyperbolic group as a semi-Markovian space
Gromov's theory of hyperbolic groups have had a big impact in combinatorial group theory and has deep connections with many branches of mathematics suchdifferential geometry, representation theory, ergodic theory and dynamical systems. This book is an elaboration on some ideas of Gromov on hyperbolic spaces and hyperbolic groups in relation with symbolic dynamics. Particular attention is paid to the dynamical system defined by the action of a hyperbolic group on its boundary. The boundary is most oftenchaotic both as a topological space and as a dynamical system, and a description of this boundary and the action is given in terms of subshifts of finite type. The book is self-contained and includes two introductory chapters, one on Gromov's hyperbolic geometry and the other one on symbolic dynamics. It is intended for students and researchers in geometry and in dynamical systems, and can be used asthe basis for a graduate course on these subjects
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DC23:514.34
書誌ID 4000109423
ISBN 9783540475736

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