Basic Algebraic Geometry 2: Schemes and Complex Manifolds

Igor R. Shafarevich

ISBN 10: 3540575545 / ISBN 13: 9783540575542

Published by Springer, 1997

About this Item

As new copy. A tight, bright, and clean copy with no inscriptions and no annotations/notes. No creasing to spine/cover or foxing to pages. Fantastic condition book. 269pp. (15.5x23.5cm). Please contact us for any more information.

Seller Inventory # 7869

Bibliographic Details

• Title: Basic Algebraic Geometry 2: Schemes and Complex Manifolds
• Publisher: Springer
• Publication Date: 1997
• Language: English
• ISBN 10: 3540575545
• ISBN 13: 9783540575542
• Binding: Soft cover
• Edition: 2nd Edition
• Condition: As New
• Weight: 1 kilogram
• Seller catalogs:
  • Mathematics

About this title

Synopsis

The second volume of Shafarevich's introductory book on algebraic geometry focuses on schemes, complex algebraic varieties and complex manifolds. As with first volume the author has revised the text and added new material. Although the material is more advanced than in Volume 1 the algebraic apparatus is kept to a minimum making the book accessible to non-specialists. It can be read independently of the first volume and is suitable for beginning graduate students.

From the Back Cover

Shafarevich Basic Algebraic Geometry 2 The second edition of Shafarevich's introduction to algebraic geometry is in two volumes. The second volume covers schemes and complex manifolds, generalisations in two different directions of the affine and projective varieties that form the material of the first volume. Two notable additions in this second edition are the section on moduli spaces and representable functors, motivated by a discussion of the Hilbert scheme, and the section on Kähler geometry. The book ends with a historical sketch discussing the origins of algebraic geometry. From the Zentralblatt review of this volume: "... one can only respectfully repeat what has been said about the first part of the book (...): a great textbook, written by one of the leading algebraic geometers and teachers himself, has been reworked and updated. As a result the author's standard textbook on algebraic geometry has become even more important and valuable. Students, teachers, and active researchers using methods of algebraic and complex-analytic geometry in different areas of mathematics and theoretical physics should be grateful to the author for his renewed service to the mathematical community."