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Smooth Compactifications of Locally Symmetric Varieties: Cambridge Mathematical Library

Autor Avner Ash, David Mumford, Michael Rapoport, Yung-sheng Tai
en Limba Engleză Paperback – 13 ian 2010
The new edition of this celebrated and long-unavailable book preserves the original book's content and structure and its unrivalled presentation of a universal method for the resolution of a class of singularities in algebraic geometry. At the same time, the book has been completely re-typeset, errors have been eliminated, proofs have been streamlined, the notation has been made consistent and uniform, an index has been added, and a guide to recent literature has been added. The book brings together ideas from algebraic geometry, differential geometry, representation theory and number theory, and will continue to prove of value for researchers and graduate students in these areas.
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Specificații

ISBN-13: 9780521739559
ISBN-10: 0521739551
Pagini: 240
Ilustrații: 25 b/w illus.
Dimensiuni: 152 x 228 x 8 mm
Greutate: 0.34 kg
Ediția:2
Editura: Cambridge University Press
Colecția Cambridge University Press
Seria Cambridge Mathematical Library

Locul publicării:Cambridge, United Kingdom

Cuprins

Preface to the second edition; Preface to the first edition; 1. Basics on torus embeddings: examples; 2. Polyhedral reduction theory in self-adjoint cones; 3. Compactifications of locally symmetric varieties; 4. Further developments; Supplementary bibliography; Index.

Recenzii

'The book under review is a new edition of the authors' celebrated research monograph … which must be seen as one of the milestones in contemporary algebraic and complex-analytic geometry … No doubt, this classic will maintain its outstanding role in algebraic geometry, Hermitian differential geometry, group representation theory, and arithmetic geometry also in the future, especially for active researchers and graduate students in these related areas of contemporary pure mathematics. In this regard, the present new edition of it is certainly more than welcome.' Zentralblatt MATH

Notă biografică


Descriere

The classic presentation of a universal method for the resolution of a class of singularities in algebraic geometry.