Cyclic Renormalization and Automorphism Groups of Rooted Trees: 1621 (Lecture Notes in Mathematics) - Softcover
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The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study "cyclic renormalization", a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a "spherically transitive" automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such "spherically homogeneous" rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory.
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The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study "cyclic renormalization", a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a "spherically transitive" automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such "spherically homogeneous" rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory.
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Cyclic renormalization and automorphism groups of rooted trees. Lecture notes in mathematics ; Vol. 1621
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Cyclic Renormalization and Automorphism Groups of Rooted Trees (Lecture Notes in Mathematics, 1621, Band 1621).
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Cyclic Renormalization and Automorphism Groups of Rooted Trees
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Taschenbuch. Zustand: Neu. Neuware -The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study 'cyclic renormalization', a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a 'spherically transitive' automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such 'spherically homogeneous' rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory. 196 pp. Englisch. Artikel-Nr. 9783540605959
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Cyclic Renormalization and Automorphism Groups of Rooted Trees
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Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study 'cyclic renormalization', a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a 'spherically transitive' automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such 'spherically homogeneous' rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory. Artikel-Nr. 9783540605959
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Cyclic Renormalization and Automorphism Groups of Rooted Trees
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Zustand: Sehr gut. Zustand: Sehr gut | Sprache: Englisch | Produktart: Bücher | The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study "cyclic renormalization", a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a "spherically transitive" automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such "spherically homogeneous" rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory. Artikel-Nr. 207787/202
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Cyclic Renormalization and Automorphism Groups of Rooted Trees
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Zustand: Gut. Zustand: Gut | Sprache: Englisch | Produktart: Bücher | The theme of the monograph is an interplay between dynamical systems and group theory. The authors formalize and study "cyclic renormalization", a phenomenon which appears naturally for some interval dynamical systems. A possibly infinite hierarchy of such renormalizations is naturally represented by a rooted tree, together with a "spherically transitive" automorphism; the infinite case corresponds to maps with an invariant Cantor set, a class of particular interest for its relevance to the description of the transition to chaos and of the Mandelbrot set. The normal subgroup structure of the automorphism group of such "spherically homogeneous" rooted trees is investigated in some detail. This work will be of interest to researchers in both dynamical systems and group theory. Artikel-Nr. 207787/203
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