Name: lectures on hyperbolic geometry (en Inglés)
Price: 116804.00 ARS
Availability: InStock
Author: benedetti,petronio
ISBN: 9783540555346

portada lectures on hyperbolic geometry (en Inglés)

Formato

Libro Físico

Editorial

springer publishing map

Autor

benedetti,petronio

Idioma

Inglés

N° páginas

332

ISBN

354055534X

ISBN13

9783540555346

Categorías

Geometría diferencial y riemanniana

lectures on hyperbolic geometry (en Inglés)

Benedetti,Petronio (Autor) · springer publishing map · Libro Físico

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Reseña del libro "lectures on hyperbolic geometry (en Inglés)"

in recent years hyperbolic geometry has been the object and the preparation for extensive study that has produced important and often amazing results and also opened up new questions. the book concerns the geometry of manifolds and in particular hyperbolic manifolds; its aim is to provide an exposition of some fundamental results, and to be as far as possible self-contained, complete, detailed and unified. since it starts from the basics and it reaches recent developments of the theory, the book is mainly addressed to graduate-level students approaching research, but it will also be a helpful and ready-to-use tool to the mature researcher. after collecting some classical material about the geometry of the hyperbolic space and the teichmüller space, the book centers on the two fundamental results: mostows rigidity theorem (of which a complete proof is given following gromov and thurston) and margulis lemma. these results form the basis for the study of the space of the hyperbolic manifolds in all dimensions (chabauty and geometric topology); a unified exposition is given of wangs theorem and the jorgensen-thurston theory. a large part is devoted to the three-dimensional case: a complete and elementary proof of the hyperbolic surgery theorem is given based on the possibility of representing three manifolds as glued ideal tetrahedra. the last chapter deals with some related ideas and generalizations (bounded cohomology, flat fiber bundles, amenable groups). this is the first book to collect this material together from numerous scattered sources to give a detailed presentation at a unified level accessible to novice readers.