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Geometric Theory of Discrete Nonautonomous Dynamical Systems: 2002 (Lecture Notes in Mathematics) - Softcover
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Nonautonomous dynamical systems provide a mathematical framework for temporally changing phenomena, where the law of evolution varies in time due to seasonal, modulation, controlling or even random effects. Our goal is to provide an approach to the corresponding geometric theory of nonautonomous discrete dynamical systems in infinite-dimensional spaces by virtue of 2-parameter semigroups (processes). These dynamical systems are generated by implicit difference equations, which explicitly depend on time. Compactness and dissipativity conditions are provided for such problems in order to have attractors using the natural concept of pullback convergence. Concerning a necessary linear theory, our hyperbolicity concept is based on exponential dichotomies and splittings. This concept is in turn used to construct nonautonomous invariant manifolds, so-called fiber bundles, and deduce linearization theorems. The results are illustrated using temporal and full discretizations of evolutionary differential equations.
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Nonautonomous dynamical systems provide a mathematical framework for temporally changing phenomena, where the law of evolution varies in time due to seasonal, modulation, controlling or even random effects. Our goal is to provide an approach to the corresponding geometric theory of nonautonomous discrete dynamical systems in infinite-dimensional spaces by virtue of 2-parameter semigroups (processes). These dynamical systems are generated by implicit difference equations, which explicitly depend on time. Compactness and dissipativity conditions are provided for such problems in order to have attractors using the natural concept of pullback convergence. Concerning a necessary linear theory, our hyperbolicity concept is based on exponential dichotomies and splittings. This concept is in turn used to construct nonautonomous invariant manifolds, so-called fiber bundles, and deduce linearization theorems. The results are illustrated using temporal and full discretizations of evolutionary differential equations.
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Geometric Theory of Discrete Nonautonomous Dynamical Systems. (= Lecture Notes in Mathematics, Band 2002).
Verlag:
Berlin, Springer, 2010
ISBN 10: 3642142575
ISBN 13: 9783642142574
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8° , Softcover/Paperback. 1.Auflage,. xxiv, 399 Seiten Einband etwas berieben, Bibl.Ex., sonst guter und sauberer Zustand 9783642142574 Sprache: Englisch Gewicht in Gramm: 690. Artikel-Nr. 132799
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Geometric Theory of Discrete Nonautonomous Dynamical Systems (Lecture Notes in Mathematics, 2002)
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Geometric Theory of Discrete Nonautonomous Dynamical Systems
Verlag:
Springer, Berlin, Springer Berlin Heidelberg, Springer, 2010
ISBN 10: 3642142575
ISBN 13: 9783642142574
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Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - Nonautonomous dynamical systems provide a mathematical framework for temporally changing phenomena, where the law of evolution varies in time due to seasonal, modulation, controlling or even random effects. Our goal is to provide an approach to the corresponding geometric theory of nonautonomous discrete dynamical systems in infinite-dimensional spaces by virtue of 2-parameter semigroups (processes).These dynamical systems are generated by implicit difference equations, which explicitly depend on time. Compactness and dissipativity conditions are provided for such problems in order to have attractors using the natural concept of pullback convergence. Concerning a necessary linear theory, our hyperbolicity concept is based on exponential dichotomies and splittings. This concept is in turn used to construct nonautonomous invariant manifolds, so-called fiber bundles, and deduce linearization theorems.The results are illustrated using temporal and full discretizations of evolutionary differential equations. Artikel-Nr. 9783642142574
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