Fundamentals Of Hyperbolic Manifolds


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Foundations of Hyperbolic Manifolds


Foundations of Hyperbolic Manifolds

Author: John Ratcliffe

language: en

Publisher: Springer Science & Business Media

Release Date: 2006-08-23


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This heavily class-tested book is an exposition of the theoretical foundations of hyperbolic manifolds. It is a both a textbook and a reference. A basic knowledge of algebra and topology at the first year graduate level of an American university is assumed. The first part is concerned with hyperbolic geometry and discrete groups. The second part is devoted to the theory of hyperbolic manifolds. The third part integrates the first two parts in a development of the theory of hyperbolic orbifolds. Each chapter contains exercises and a section of historical remarks. A solutions manual is available separately.

Fundamentals of Hyperbolic Geometry


Fundamentals of Hyperbolic Geometry

Author: Richard Douglas Canary

language: en

Publisher:

Release Date: 2014-05-14


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Reissued articles from two classic sources on hyperbolic manifolds with new sections describing recent work.

Fundamentals of Hyperbolic Manifolds


Fundamentals of Hyperbolic Manifolds

Author: R. D. Canary

language: en

Publisher: Cambridge University Press

Release Date: 2006-04-13


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Presents reissued articles from two classic sources on hyperbolic manifolds. Part I is an exposition of Chapters 8 and 9 of Thurston's pioneering Princeton Notes; there is a new introduction describing recent advances, with an up-to-date bibliography, giving a contemporary context in which the work can be set. Part II expounds the theory of convex hull boundaries and their bending laminations. A new appendix describes recent work. Part III is Thurston's famous paper that presents the notion of earthquakes in hyperbolic geometry and proves the earthquake theorem. The final part introduces the theory of measures on the limit set, drawing attention to related ergodic theory and the exponent of convergence. The book will be welcomed by graduate students and professional mathematicians who want a rigorous introduction to some basic tools essential for the modern theory of hyperbolic manifolds.