Cantor Minimal Systems, Paperback by Putnam, Ian F., Like New Used, Free ship...

$ 44.4

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

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Cantor Minimal Systems, Paperback by Putnam, Ian F., Like New Used, Free ship.... Cantor Minimal Systems, Paperback by Putnam, Ian F., ISBN 1470441152, ISBN-13 9781470441159, Like New Used, 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, Like New Used, 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 ()