The geometry and topology of coxeter groupsMichael W. Davis.

By:

Davis, Michael, 1949 Apr. 26- [Author]

Material type: Text

text

Media type:

computer

Carrier type:

online resource

ISBN:

9781400845941

Subject(s):

Genre/Form:

Electronic Books.

LOC classification:

QA183 .G466 2008

Online resources:

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Available additional physical forms:

Review: "The Geometry and Topology of Coxeter Groups is a comprehensive and authoritative treatment of Coxeter groups from the viewpoint of geometric group theory. Groups generated by reflections are ubiquitous in mathematics, and there are classical examples of reflection groups in spherical, Euclidean, and hyperbolic geometry. Any Coxeter group can be realized as a group generated by reflection on a certain contractible cell complex, and this complex is the principal subject of this book."--BOOK JACKET.

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Holdings
Item type	Current library	Collection	Call number	URL	Status	Date due	Barcode
Online Book (LOGIN USING YOUR MY CIU LOGIN AND PASSWORD)	G. Allen Fleece Library ONLINE	Non-fiction	QA183 (Browse shelf(Opens below))	Link to resource	Available		ocn823170151

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Previous	QA176 Geometry of sporadic groups II representations and amalgams /	QA177 Character theory for the odd order theoremThomas Peterfalvi ; translated by Robert Sandling.	QA177 The maximal subgroups of the low-dimensional finite classical groups /John N. Bray, Derek F. Holt, Colva M. Roney-Dougal.	QA183 The geometry and topology of coxeter groupsMichael W. Davis.	QA184.2 An introduction to linear algebra /Xiao-Qing JIN, Wei-Hui LIU, Xuan LIU and Zhi ZHAO	QA184.2 Linear algebra step by step /Kuldeep Singh.	QA188 Matrices and geometry : for BBA students /	Next

Series numbering from spine.

Includes bibliographies and index.

"The Geometry and Topology of Coxeter Groups is a comprehensive and authoritative treatment of Coxeter groups from the viewpoint of geometric group theory. Groups generated by reflections are ubiquitous in mathematics, and there are classical examples of reflection groups in spherical, Euclidean, and hyperbolic geometry. Any Coxeter group can be realized as a group generated by reflection on a certain contractible cell complex, and this complex is the principal subject of this book."--BOOK JACKET.

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