Trends in Commutative Algebra
$59.99 (C)
Part of Mathematical Sciences Research Institute Publications
- Editors:
- Luchezar L. Avramov, University of Nebraska, Lincoln
- Mark Green, University of California, Los Angeles
- Craig Huneke, University of Kansas
- Karen E. Smith, University of Michigan, Ann Arbor
- Bernd Sturmfels, University of California, Berkeley
- Date Published: April 2011
- availability: Available
- format: Paperback
- isbn: 9780521168724
$
59.99
(C)
Paperback
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This book is based on lectures by six internationally known experts presented at the 2002 MSRI introductory workshop on commutative algebra. They focus on the interaction of commutative algebra with other areas of mathematics, including algebraic geometry, group cohomology and representation theory, and combinatorics, with all necessary background provided. Short complementary papers describing work at the research frontier are also included. The unusual scope and format make the book invaluable reading for graduate students and researchers interested in commutative algebra and its various uses.
Read more- Top-notch contributors
- Broad scope of lectures
- Many interesting open questions and fresh directions presented in the book
Reviews & endorsements
Review of the hardback: '… invaluable reading for graduate students and researchers interested in commutative algebra and its various uses.' L'Enseignement Mathématique
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×Product details
- Date Published: April 2011
- format: Paperback
- isbn: 9780521168724
- length: 266 pages
- dimensions: 234 x 156 x 14 mm
- weight: 0.38kg
- availability: Available
Table of Contents
Preface
1. Commutative algebra in the cohomology of groups Dave Benson
2. Modules and cohomology over group algebras Srikanth Iyengar
3. An informal introduction to multiplier ideals Manuel Blickle and Robert Lazarsfeld
4. Lectures on the geometry of syzygies David Eisenbud, with a chapter by Jessica Sidman
5. Commutative algebra of n points in the plane Mark Haiman, with an appendix by Ezra Miller
6. Tight closure theory and characteristic p methods Melvin Hochster, with an appendix by Graham J. Leuschke
7. Monomial ideals, binomial ideals, polynomial ideals Bernard Teissier
8. Some facts about canonical subalgebra bases Ana Bravo.
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