Cohen-Macaulay Rings
2nd Edition
Part of Cambridge Studies in Advanced Mathematics
- Authors:
- Winfried Bruns
- H. Jürgen Herzog
- Date Published: July 1998
- availability: Available
- format: Paperback
- isbn: 9780521566742
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In the past two decades Cohen-Macaulay rings and modules have been central topics in commutative algebra. This book meets the need for a thorough, self-contained introduction to the subject. The authors emphasize the study of explicit, specific rings, making the presentation as concrete as possible. The general theory is applied to a number of examples and the connections with combinatorics are highlighted. Throughout each chapter, the authors have supplied many examples and exercises.
Read more- Only book on this subject at this level
- Subject remains important
- Very affordable paperback
Reviews & endorsements
' … a thorough, self-contained introduction to the homological and combinatorial aspects of the theory of Cohen–Macaulay rings … very useful for graduate courses in algebra. As the only modern, broad account of the subject, it will be essential reading for specialists as well.' L'Enseignement Mathématique
See more reviews'This book presents basic results in commutative algebra together with their applications in different special fields. It can be read immediately after an introductory text, but it brings you quickly to the main problems of the topic … A lot of useful informations are packed also in the exercises which follow each section and in the notes which follow each chapter.' Zentralblatt für Mathematik
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×Product details
- Edition: 2nd Edition
- Date Published: July 1998
- format: Paperback
- isbn: 9780521566742
- length: 468 pages
- dimensions: 230 x 155 x 25 mm
- weight: 0.633kg
- availability: Available
Table of Contents
1. Regular sequences and depth
2. Cohen-Macaulay rings
3. The canonical module. Gorenstein rings
4. Hilbert functions and multiplicities
5. Stanley-Reisner rings
6. Semigroup rings and invariant theory
7. Determinantal rings
8. Big Cohen-Macaulay modules
9. Homological theorems
10. Tight closure.
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