A Primer on Mapping Class Groups (PMS-49)
Language: English
Published by Princeton University Press, 2011
- Hardcover
- New
Seller: Kennys Bookshop and Art Galleries Ltd., Galway, GY, IrelandKennys Bookshop and Art Galleries Ltd.
AbeBooks seller since February 27, 2001
Condition: New
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2011. Hardcover. The study of the mapping class group Mod(S) is a classical topic that experiences a renaissance. It lies at the juncture of geometry, topology, and group theory. This book explains the main group-theoretical properties of Mod(S), from finite generation by Dehn twists and low-dimensional homology to the Dehn-Nielsen-Baer theorem. Series: Princeton Mathematical Series. Num Pages: 512 pages, 115 line illus. BIC Classification: PBMW; PBPD. Category: (P) Professional & Vocational; (U) Tertiary Education (US: College). Dimension: 239 x 165 x 37. Weight in Grams: 838. . . . . .
Seller Inventory # V9780691147949
- Title
- A Primer on Mapping Class Groups (PMS-49)
- Author
- Benson Farb
- Publisher
- Princeton University Press
- Publication year
- 2011
- Condition
- New
- Binding
- Hardcover
- Language
- English
- ISBN 10
- 0691147949
- ISBN 13
- 9780691147949
- Series
- Book 27 of 29: Princeton Mathematical
The study of the mapping class group Mod(S) is a classical topic that is experiencing a renaissance. It lies at the juncture of geometry, topology, and group theory. This book explains as many important theorems, examples, and techniques as possible, quickly and directly, while at the same time giving full details and keeping the text nearly self-contained. The book is suitable for graduate students.
A Primer on Mapping Class Groups begins by explaining the main group-theoretical properties of Mod(S), from finite generation by Dehn twists and low-dimensional homology to the Dehn-Nielsen-Baer theorem. Along the way, central objects and tools are introduced, such as the Birman exact sequence, the complex of curves, the braid group, the symplectic representation, and the Torelli group. The book then introduces Teichmüller space and its geometry, and uses the action of Mod(S) on it to prove the Nielsen-Thurston classification of surface homeomorphisms. Topics include the topology of the moduli space of Riemann surfaces, the connection with surface bundles, pseudo-Anosov theory, and Thurston's approach to the classification.
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