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Computational Commutative Algebra 2 (v. 2)
 
 
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Computational Commutative Algebra 2 (v. 2) [Hardcover]

Martin Kreuzer (Author), Lorenzo Robbiano (Author)

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3540255273 978-3540255277 August 22, 2005 1
"The second volume of the authors’ ‘Computational commutative algebra’…covers on its 586 pages a wealth of interesting material with several unexpected applications. … an encyclopedia on computational commutative algebra, a source for lectures on the subject as well as an inspiration for seminars. The text is recommended for all those who want to learn and enjoy an algebraic tool that becomes more and more relevant to different fields of applications." --ZENTRALBLATT MATH

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Editorial Reviews

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From the reviews: "Four years ago the authors published the first volume of a projected series about computational commutative algebra … . Now they have gifted us with the second volume … . In this second volume the authors continue with the same style, as the first, an almost humorous one. … It was a pleasure to review this nice book … ." (Paulo F. Machado, Mathematical Reviews, Issue 2006 h) "The book under review is the second volume of the authors’ ‘Computational commutative algebra’. … the book altogether covers on its 586 pages a wealth of interesting material with several unexpected applications. … an encyclopedia on computational commutative algebra, a source for lectures on the subject as well as an inspiration for seminars. The text is recommended for all those who want to learn and enjoy an algebraic tool that becomes more and more relevant to different fields of applications." (Peter Schenzel, Zentralblatt MATH, Vol. 1090 (16), 2006)

From the Back Cover

Computational Commutative Algebra 2 is the natural continuation of Computational Commutative Algebra 1 with some twists, starting with the differently coloured cover graphics. The first volume had 3 chapters, 20 sections, 44 tutorials, and some amusing quotes. Since bigger is better, this book contains 3 chapters filling almost twice as many pages, 23 sections (some as big as a whole chapter), and 55 tutorials (some as big as a whole section). The number of jokes and quotes has increased exponentially due to the little-known fact that a good mathematical joke is better than a dozen mediocre papers. The main part of this book is a breathtaking passeggiata through the computational domains of graded rings and modules and their Hilbert functions. Besides Gröbner bases, we encounter Hilbert bases, border bases, SAGBI bases, and even SuperG bases. The tutorials traverse areas ranging from algebraic geometry and combinatorics to photogrammetry, magic squares, coding theory, statistics, and automatic theorem proving. Whereas in the first volume gardening and chess playing were not treated, in this volume they are. This is a book for learning, teaching, reading, and most of all, enjoying the topic at hand. The theories it describes can be applied to anything from children's toys to oil production. If you buy it, probably one spot on your desk will be lost forever!

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
minimal homogeneous presentation, apply your function, thesis polynomial, minimal homogeneous system, minimal homogeneous generators, minimal monomial generators, module terns, affine point set, delete their entries, homogeneous linear change, minimal graded free resolution, monomial system, residue class ideal, proper homogeneous ideal, graded subinodule, monoid orderings, finite dimensional homogeneous components, standard graded, pure binomials, graded free resolutions, whose residue classes form, toric ideal, subalgebra analog, finite homogeneous system, monomial ideal
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Computational Commutative Algebra, Basis Theorem, David Hilbert, Green's Reduction Theorem, Z-graded K-algebras, Compute the S-vector, Hilbert's Nullstellensatz, Krull's Intersection Theorem, Therefore Proposition, Classical Hilbert Numerator Algorithm, Hilbert Finictions, Albrecht Dürer, Basis Criterion, Gotzmann's Persistence Theorem, Homogeneous Prime Avoidance, Mark Green, Mullah Nasrudin, Running One, The Iloniogeneous Case
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