This book will appeal to readers from beginners to advanced students of commutative algebra or algebraic geometry. To help beginners, the essential ideals from algebraic geometry are treated from scratch. Appendices on homological algebra, multilinear algebra and several other useful topics help to make the book relatively self- contained.
Novel results and presentations are scattered throughout the text. The book conveys infectious enthusiasm and the conviction that research in the field is active and yet accessible. Skip to main content Skip to table of contents. Advertisement Hide.
This service is more advanced with JavaScript available. Authors view affiliations David Eisenbud. Front Matter Pages i-xvi. Pages Elementary Definitions. Front Matter Pages Roots of Commutative Algebra.
Associated Primes and Primary Decomposition. Integral Dependence and the Nullstellensatz. Filtrations and the Artin-Rees Lemma. Eisenbud, David. Commutative Algebra: with a view toward algebraic geometry. Gillman, Leonard, and Meyer Jerison. Rings of continuous functions. Princeton, NJ, Gilmer, Robert W.
Multiplicative ideal theory. Dekker, Kaplansky, Irving. Commutative rings. Boston, Kreuzer, Martin, and Lorenzo Robbiano. Computational commutative algebra 2. Larsen, Max D. Multiplicative theory of ideals. Academic press, Matsumura, Hideyuki.
Commutative ring theory. Miller, Ezra, and Bernd Sturmfels. Combinatorial commutative algebra. Stanley, Richard P. Combinatorics and commutative algebra.
Zariski, Oscar and Pierre Samuel.
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