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　　One of the main themes of this book is the conflict between the "flexibility' and the "rigidity properties of the hyperbolic manifolds： the first radical difference arises between the case of dimension 2 and the case of higher dimensions （as proved in chapters B and C）， an elementary feature of thus phenomenon being the difference between the Riemann mapping theorem and Liouville's theorem， as pointed out in chapter A. Thus chapter is rather clementary and most of its material may' be the object of an undergraduate course.
　　Together with the rigidity theorem， a basic tool for the study of hyperbolic manifolds is Margulis' lemma， a detailed proof of which we give in chapter D; as a consequence of this result in the same chapter we also give a rather accurate description， in all dimensions， of the thin-thick decomposition of a hyperbolic manifold （especially in case of finite volume）.

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双曲几何讲义（英文） [Lectures on Hyperbolic Geometry] 电子书 下载 mobi epub pdf txt

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页数: 346

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页数: 346

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5 Algebraic Curves and Riemann Surfaces, Rick Miranda (1995, ISBN

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2 Combinatorial Rigidity, Jack Graver, Brigitte Servatius, Herman Servatius (1993, ISBN 978-0-8218-3801-3)

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3 An Introduction to Gröbner Bases, William W. Adams, Philippe Loustaunau (1994, ISBN 978-0-8218-3804-4)

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