Logo

The CRing Project: a collaborative open source textbook on commutative algebra

Small book cover: The CRing Project: a collaborative open source textbook on commutative algebra

The CRing Project: a collaborative open source textbook on commutative algebra
by

Publisher: CRing Project
Number of pages: 493

Description:
The CRing project is an open source textbook on commutative algebra, aiming to comprehensively cover the foundations needed for algebraic geometry at the level of EGA or SGA. It is a work in progress. The present project aims at producing a work suitable for a beginning undergraduate with a background in elementary abstract algebra.

Download or read it online for free here:
Download link
(2.8MB, PDF)

Similar books

Book cover: Introduction to Commutative AlgebraIntroduction to Commutative Algebra
by - University of Maryland
Notes for an introductory course on commutative algebra. Algebraic geometry uses commutative algebraic as its 'local machinery'. The goal of these lectures is to study commutative algebra and some topics in algebraic geometry in a parallel manner.
(6233 views)
Book cover: The Algebraic Theory of Modular SystemsThe Algebraic Theory of Modular Systems
by - Cambridge University Press
Many of the ideas introduced by F.S. Macaulay in this classic book have developed into central concepts in what has become the branch of mathematics known as Commutative Algebra. Today his name is remembered through the term 'Cohen-Macaulay ring'.
(5774 views)
Book cover: A Quick Review of Commutative AlgebraA Quick Review of Commutative Algebra
by - Indian Institute of Technology, Bombay
These notes give a rapid review of the rudiments of classical commutative algebra. Some of the main results whose proofs are outlined here are: Hilbert basis theorem, primary decomposition of ideals in noetherian rings, Krull intersection theorem.
(6620 views)
Book cover: Commutative AlgebraCommutative Algebra
- Wikibooks
This wikibook is intended to give an introduction to commutative algebra; i.e. it shall comprehensively describe the most important commutative algebraic objects. The axiom of choice will be used, although there is no indication that it is true.
(2520 views)