Cantor Minimal Systems, Paperback by Putnam, Ian F., Brand New, Free shipping...

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Publication Year: 2018 height: 0.8 in Publication Name: Cantor Minimal Systems Book Title: Cantor Minimal Systems Language: English Item Height: 0.8 in Type: Textbook ISBN: 9781470441159 Item Weight: 10.6 Oz Subject Area: Mathematics Series: University Lecture Ser. width: 7 in Format: Trade Paperback Item Length: 10 in Publisher: American Mathematical Society Item Width: 7 in Number of Pages: 184 Pages Author: Ian F. Putnam Subject: Group Theory, Differential Equations / General, Topology

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Cantor Minimal Systems, Paperback by Putnam, Ian F., Brand New, Free shipping.... Cantor Minimal Systems, Paperback by Putnam, Ian F., ISBN 1470441152, ISBN-13 9781470441159, Brand New, Free shipping in the US This math text explains the origins and underlying assumptions of the Cantor set, an ordered abelian group. Chapters are devoted to the Bratteli-Vershik model, the Effros-Handelman-Shen theorem, the Bratelli-Elliott-Krieger theorem, measure theory, and the absorption theorem. An appendix offers examples. Th is for students and researchers interested in connections between dynamics and algebra. Readers should have already had a basic course in algebra and a basic course in general topology, especially group theory, including the first isomorphism theorem. Annotation ©2018 Ringgold, Inc., Portland, OR () Cantor Minimal Systems, Paperback by Putnam, Ian F., ISBN 1470441152, ISBN-13 9781470441159, Brand New, Free shipping in the US This math text explains the origins and underlying assumptions of the Cantor set, an ordered abelian group. Chapters are devoted to the Bratteli-Vershik model, the Effros-Handelman-Shen theorem, the Bratelli-Elliott-Krieger theorem, measure theory, and the absorption theorem. An appendix offers examples. Th is for students and researchers interested in connections between dynamics and algebra. Readers should have already had a basic course in algebra and a basic course in general topology, especially group theory, including the first isomorphism theorem. Annotation ©2018 Ringgold, Inc., Portland, OR ()