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Groups, Graphs and Trees - An Introduction to the Geometry of Infinite Groups (Hardcover, New) Loot Price: R2,934
Discovery Miles 29 340
Groups, Graphs and Trees - An Introduction to the Geometry of Infinite Groups (Hardcover, New): John Meier

Groups, Graphs and Trees - An Introduction to the Geometry of Infinite Groups (Hardcover, New)

John Meier

Series: London Mathematical Society Student Texts

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Loot Price R2,934 Discovery Miles 29 340 | Repayment Terms: R275 pm x 12*

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Presenting groups in a formal, abstract algebraic manner is both useful and powerful, yet it avoids a fascinating geometric perspective on group theory - which is also useful and powerful, particularly in the study of infinite groups. This book presents the modern, geometric approach to group theory, in an accessible and engaging approach to the subject. Topics include group actions, the construction of Cayley graphs, and connections to formal language theory and geometry. Theorems are balanced by specific examples such as Baumslag-Solitar groups, the Lamplighter group and Thompson's group. Only exposure to undergraduate-level abstract algebra is presumed, and from that base the core techniques and theorems are developed and recent research is explored. Exercises and figures throughout the text encourage the development of geometric intuition. Ideal for advanced undergraduates looking to deepen their understanding of groups, this book will also be of interest to graduate students and researchers as a gentle introduction to geometric group theory.

General

Imprint: Cambridge UniversityPress
Country of origin: United Kingdom
Series: London Mathematical Society Student Texts
Release date: July 2008
First published: April 2011
Authors: John Meier
Dimensions: 234 x 155 x 18mm (L x W x T)
Format: Hardcover
Pages: 244
Edition: New
ISBN-13: 978-0-521-89545-3
Categories: Books > Science & Mathematics > Mathematics > Algebra > Groups & group theory
Books > Science & Mathematics > Mathematics > Geometry > General
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LSN: 0-521-89545-6
Barcode: 9780521895453

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