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GEOMETRY, TOPOLOGY AND DYNAMICS OF CHARACTER VARIETIES (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore, 23)

By Goldman William

$82.23

$96.74

ISBN 9789814401357

Book info: GEOMETRY, TOPOLOGY AND DYNAMICS OF CHARACTER VARIETIES (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore, 23) (Hardcover, 349 pages) – World Scientific Pub Co Inc, 2012. Language: English. This volume is based on lectures given at the highly successful three-week Summer School on Geometry, Topology...

Book info: GEOMETRY, TOPOLOGY AND DYNAMICS OF CHARACTER VARIETIES (Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore, 23) (Hardcover, 349 pages) – World Scientific Pub Co Inc, 2012. Language: English.

This volume is based on lectures given at the highly successful three-week Summer School on Geometry, Topology and Dynamics of Character Varieties held at the National University of Singapore's Institute for Mathematical Sciences in July 2010.Aimed at graduate students in the early stages of research, the edited and refereed articles comprise an excellent introduction to the subject of the program, much of which is otherwise available only in specialized texts. Topics include hyperbolic structures on surfaces and their degenerations, applications of ping-pong lemmas in various contexts, introductions to Lorenzian and complex hyperbolic geometry, and representation varieties of surface groups into PSL(2, R) and other semi-simple Lie groups. This volume will serve as a useful portal to students and researchers in a vibrant and multi-faceted area of mathematics. Editorial Reviews From the Back Cover This volume is based on lectures given at the highly successful three-week Summer School on Geometry, Topology and Dynamics of Character Varieties held at the National University of Singapore's Institute for Mathematical Sciences in July 2010.

Aimed at graduate students in the early stages of research, the edited and refereed articles comprise an excellent introduction to the subject of the program, much of which is otherwise available only in specialized texts. Topics include hyperbolic structures on surfaces and their degenerations, applications of ping-pong lemmas in various contexts, introductions to Lorenzian and complex hyperbolic geometry, and representation varieties of surface groups into PSL(2, ") and other semi-simple Lie groups. This volume will serve as a useful portal to students and researchers in a vibrant and multi-faceted area of mathematics.

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