Paperback. 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. 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. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

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Bibliographic Details

Title: Smooth Compactifications of Locally Symmetric Varieties (Paperback)
Publisher: Cambridge University Press, Cambridge
Publication Date: 2010
Language: English
ISBN 10: 0521739551
ISBN 13: 9780521739559
Binding: Paperback
Edition: 2nd Edition
Condition: new

About this title

Synopsis

The new edition of this celebrated and long-unavailable book preserves much of the content and structure of the original, which is still unrivaled in its 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 retypeset, 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 authors begin by reviewing key results in the theory of toroidal embeddings and by explaining examples that illustrate the theory. Chapter II develops the theory of open self-adjoint homogeneous cones and their polyhedral reduction theory. Chapter III is devoted to basic facts on hermitian symmetric domains and culminates in the construction of toroidal compactifications of their quotients by an arithmetic group. The final chapter considers several applications of the general results. 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.

About the Authors

Avner Ash is Professor in the Department of Mathematics at Boston College, Massachusetts.

David Mumford is Professor Emeritus of Applied Mathematics at Brown University, Rhode Island.

Michael Rapoport is Professor in the Mathematical Institute of the University of Bonn, Germany.

Yung-sheng Tai is Associate Professor of Mathematics at Haverford College, Pennsylvania.

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