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Steps in Commutative Algebra (London Mathematical Society Student Texts)
 
 
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Steps in Commutative Algebra (London Mathematical Society Student Texts) [Paperback]

Rodney Y. Sharp (Author)

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Book Description

January 22, 2001 0521646235 978-0521646239 2
This introductory account of commutative algebra is aimed at students with a background only in basic algebra. Professor Sharp's book provides a good foundation from which the reader can proceed to more advanced works in commutative algebra or algebraic geometry. This new edition contains additional chapters on regular sequences and on Cohen-Macaulay rings.

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Editorial Reviews

Review

'... a very useful stepping-stone for students in their study of commutative algebra.' H. Mitsch, Wien

'... Sharp is an excellent guide, clearly aiming never to leave his readers floundering ... This standard of care for his readers is maintained throughout the book ... this is a superb guide to an attractive and important area of mathematics, and one from which I will derive pleasure as a retirement project. But it will never be an easy ride.' John Baylis, Nottingham Trent University, , The Mathematical Gazette

Book Description

This introductory account of commutative algebra is aimed at students with a background only in basic algebra. It is thus suitable for typical mathematics graduate students, but it can also be used for some some final year undergraduate courses. Professor Sharp's intention is to provide a good foundation from which the reader can proceed to more advanced works in commutative algebra or algebraic geometry. This new edition contains additional chapters on regular sequences and on Cohen-Macaulay rings.

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Inside This Book (learn more)
First Sentence:
This book is designed for students who have followed an elementary undergraduate course on commutative ring theory, such as that covered in D.W. Sharpe's little book [20], and who wish to learn more about the subject. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
natural surjective ring homomorphism, decomposable ideal, contraction notation, power annihilators, minimal primary decomposition, natural ring homomorphism, normalizing family, multiplicatively closed subset, minimal prime ideal, different prime ideals, regular local ring, irreducible ideal, inclusion homomorphism, rational canonical form, linearly independent family, maximal member, injective ring homomorphism, affine algebra, proper ideal, many maximal ideals, one maximal ideal, commutative ring, cyclic submodules, minimal generating set, primary ideal
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Isomorphism Theorem, Zorn's Lemma, Nakayama's Lemma, Prime Avoidance Theorem, Noether's Normalization Theorem, Generalized Principal Ideal Theorem, Noetherian R-module, Krull's Intersection Theorem, Artinian R-module, Going-down Theorem, Incomparability Theorem, Artinian K-module, Noetherian K-module, Going-up Theorem, Subfield Criterion, Hilbert's Basis Theorem, Krull's Principal Ideal Theorem, Subring Criterion
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