A Singular Introduction to Commutative Algebra

Gert-Martin Greuel

ISBN 10: 3642442544 / ISBN 13: 9783642442544

Published by Springer Berlin Heidelberg, 2014

About this Item

Druck auf Anfrage Neuware - Printed after ordering - From the reviews of the first edition:'It is certainly no exaggeration to say that . A Singular Introduction to Commutative Algebra aims to lead a further stage in the computational revolution in commutative algebra . . Among the great strengths and most distinctive features . is a new, completely unified treatment of the global and local theories. . making it one of the most flexible and most efficient systems of its type.another strength of Greuel and Pfister's book is its breadth of coverage of theoretical topics in the portions of commutative algebra closest to algebraic geometry, with algorithmic treatments of almost every topic.Greuel and Pfister have written a distinctive and highly useful book that should be in the library of every commutative algebraist and algebraic geometer, expert and novice alike.' J.B. Little, MAA, March 2004 The second edition is substantially enlarged by a chapter on Groebner bases in non-commtative rings, a chapter on characteristic and triangular sets with applications to primary decomposition and polynomial solving and an appendix on polynomial factorization including factorization over algebraic field extensions and absolute factorization, in the uni- and multivariate case.

Seller Inventory # 9783642442544

Bibliographic Details

• Title: A Singular Introduction to Commutative Algebra
• Publisher: Springer Berlin Heidelberg
• Publication Date: 2014
• Language: English
• ISBN 10: 3642442544
• ISBN 13: 9783642442544
• Binding: Taschenbuch
• Edition: 2nd Edition
• Condition: Neu
• Dimensions: 235W x 155H x 38D millimeters 235 millimeters width by 155 millimeters height by 38 millimeters depth
• Weight: 1060 grams

About this title

Synopsis

This book aims to lead to a further stage in the computational revolution in commutative algebra. It is the first handbook/tutorial extensively dealing with SINGULAR. Among the great strengths and most distinctive features is a new, completely unified treatment of the global and local theories. Another strength of the book is its breadth of coverage of theoretical topics in the portions of commutative algebra closest to algebraic geometry, with algorithmic treatments of almost every topic. The authors have written a distinctive and highly useful book that should be in the library of every commutative algebraist and algebraic geometer, expert and novice alike.

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