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Thurston's Work on Surfaces (Mn-48)

Contributor(s): Fathi, Albert (Author), Laudenbach, François (Author), Poénaru, Valentin (Author), Kim, Djun (Translator), Margalit, Dan (Translator)

ISBN: 9780691147352

Publisher: Princeton University Press

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Pub Date: April 1, 2012

Dewey: 514

LCCN: 2011029588

Lexile Code: 0000

Features: Bibliography, Index, Table of Contents

Target Age Group: NA to NA

Physical Info: 0.60" H x 9.10" L x 6.10" W ( 0.85 lbs) 272 pages

BISAC Categories:

Mathematics | Topology | General | Geometry | Algebraic

Series: Mathematical Notes

Descriptions, Reviews, etc.

Description: "This book provides a detailed exposition of William Thurston's work on surface homeomorphisms, available here for the first time in English. Based on material of Thurston presented at a seminar in Orsay from 1976 to 1977, it covers topics such as the space of measured foliations on a surface, the Thurston compactification of Teichmller space, the Nielsen-Thurston classification of surface homeomorphisms, and dynamical properties of pseudo-Anosov diffeomorphisms. Thurston never published the complete proofs, so this text is the only resource for many aspects of the theory.Thurston was awarded the prestigious Fields Medal in 1982 as well as many other prizes and honors, and is widely regarded to be one of the major mathematical figures of our time. Today, his important and influential work on surface homeomorphisms is enjoying continued interest in areas ranging from the Poincar conjecture to topological dynamics and low-dimensional topology.Conveying the extraordinary richness of Thurston's mathematical insight, this elegant and faithful translation from the original French will be an invaluable resource for the next generation of researchers and students"--

Review Quotes: "[T]he translation is a most welcome addition for those who use FLP as a reference. . . . It is the reviewer's hope that this new version will also introduce Thurston's brilliant insights and imagination to even wider audiences and help inspire the present and future generations to pick up where he left off."---Dan Margalit, Bulletin of the American Mathematical Society

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