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dc:subject
METRIC THEORY OF DYNAMICAL SYSTEMS (FUNCTIONAL ANALYSIS) DIMENSION THEORY (TOPOLOGY) Équations différentielles hyperboliques HYPERBOLIC DIFFERENTIAL EQUATIONS (MATHEMATICAL ANALYSIS) ENTROPIE TOPOLOGIQUE (ANALYSE MATHÉMATIQUE) ÉQUATIONS DIFFÉRENTIELLES HYPERBOLIQUES (ANALYSE MATHÉMATIQUE) Systèmes dynamiques TOPOLOGICAL ENTROPY (MATHEMATICAL ANALYSIS) Dimension, Théorie de la (topologie) Mathematics Dynamics Ergodic theory Differentiable dynamical systems Dynamical Systems and Ergodic Theory THÉORIE MÉTRIQUE DES SYSTÈMES DYNAMIQUES (ANALYSE FONCTIONNELLE)
skos:prefLabel
Ergodic theory, hyperbolic dynamics and dimension theory
dcterms:language
n7:eng
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n6:id n10:id n14:id
dc:title
Ergodic theory, hyperbolic dynamics and dimension theory
skos:note
Over the last two decades, the dimension theory of dynamical systems has progressively developed into an independent and extremely active field of research. The main aim of this volume is to offer a unified, self-contained introduction to the interplay of these three main areas of research: ergodic theory, hyperbolic dynamics, and dimension theory. It starts with the basic notions of the first two topics and ends with a sufficiently high-level introduction to the third. Furthermore, it includes an introduction to the thermodynamic formalism, which is an important tool in dimension theory. The volume is primarily intended for graduate students interested in dynamical systems, as well as researchers in other areas who wish to learn about ergodic theory, thermodynamic formalism, or dimension theory of hyperbolic dynamics at an intermediate level in a sufficiently detailed manner. In particular, it can be used as a basis for graduate courses on any of these three subjects. The text can also be used for self-study: it is self-contained, and with the exception of some well-known basic facts from other areas, all statements include detailed proofs
dc:type
Text
n15:P1001
n16:T1009
rdaw:P10219
2012
rdau:P60049
n9:1020