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Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra - Thomas Becker, Volker Weispfenning
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Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra - Primera edición

1993, ISBN: 9780387979717

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Mitarbeiter: Heinz Kredel, Springer, Gebundene Ausgabe, Auflage: 1st ed. 1993. Corr. 2nd printing 1998, 598 Seiten, Publiziert: 1993-04-08T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: … Más…

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Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra - Thomas Becker, Volker Weispfenning
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Thomas Becker, Volker Weispfenning:

Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra - Primera edición

1993, ISBN: 9780387979717

Pasta dura

Mitarbeiter: Heinz Kredel, Springer, Gebundene Ausgabe, Auflage: 1st ed. 1993. Corr. 2nd printing 1998, 598 Seiten, Publiziert: 1993-04-08T00:00:01Z, Produktgruppe: Buch, Hersteller-Nr.: … Más…

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Gröbner Bases A Computational Approach to Commutative Algebra 1st ed. 1993. Corr. 2nd printing 1998 - Thomas Becker, H. Kredel, Volker Weispfenning
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Thomas Becker, H. Kredel, Volker Weispfenning:
Gröbner Bases A Computational Approach to Commutative Algebra 1st ed. 1993. Corr. 2nd printing 1998 - Primera edición

1993

ISBN: 9780387979717

1st ed. 1993. Corr. 2nd printing 1998 Gepflegter, sauberer Zustand. 1. Auflage. 1402491/2 Versandkostenfreie Lieferung mathematics, Vector, space, theorem, axiom, choice, Morphism, Abst… Más…

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Gröbner Bases A Computational Approach to Commutative Algebra - Becker, Thomas, H. Kredel und Volker Weispfenning
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Becker, Thomas, H. Kredel und Volker Weispfenning:
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1993, ISBN: 0387979719

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Gröbner Bases - Pasta blanda

ISBN: 9780387979717

*Gröbner Bases* - A Computational Approach to Commutative Algebra. 1st ed. 1993. Corr. 2nd printing 1998 / gebundene Ausgabe für 106.99 € / Aus dem Bereich: Bücher, Wissenschaft, Mathemat… Más…

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Detalles del libro
Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra

This book provides a comprehensive treatment of Gr bner bases theory embedded in an introduction to commutative algebra from a computational point of view. The centerpiece of Gr bner bases theory is the Buchberger algorithm, which provides a common generalization of the Euclidean algorithm and the Gaussian elimination algorithm to multivariate polynomial rings. The book explains how the Buchberger algorithm and the theory surrounding it are eminently important both for the mathematical theory and for computational applications. A number of results such as optimized version of the Buchberger algorithm are presented in textbook format for the first time. This book requires no prerequisites other than the mathematical maturity of an advanced undergraduate and is therefore well suited for use as a textbook. At the same time, the comprehensive treatment makes it a valuable source of reference on Gr bner bases theory for mathematicians, computer scientists, and others. Placing a strong emphasis on algorithms and their verification, while making no sacrifices in mathematical rigor, the book spans a bridge between mathematics and computer science.

Detalles del libro - Graduate texts in mathematics, vol.141: Gröbner bases. A computational approach to commutative algebra


EAN (ISBN-13): 9780387979717
ISBN (ISBN-10): 0387979719
Tapa dura
Tapa blanda
Año de publicación: 1998
Editorial: Springer
574 Páginas
Peso: 1,046 kg
Idioma: eng/Englisch

Libro en la base de datos desde 2007-06-04T05:42:19-05:00 (Mexico City)
Página de detalles modificada por última vez el 2024-02-23T02:33:39-06:00 (Mexico City)
ISBN/EAN: 0387979719

ISBN - escritura alterna:
0-387-97971-9, 978-0-387-97971-7
Mode alterno de escritura y términos de búsqueda relacionados:
Autor del libro: heinz becker, volker beck, weispfenning volker becker thomas, weiß heinz, kredel, weispfennig, buchberger
Título del libro: computational commutative algebra, groebner, grabner, 141, gröbner bases, approach mathematics, graduate text mathematics, graduate texts mathematics


Datos del la editorial

Autor: Thomas Becker; Volker Weispfenning
Título: Graduate Texts in Mathematics; Gröbner Bases - A Computational Approach to Commutative Algebra
Editorial: Springer; Springer US
576 Páginas
Año de publicación: 1993-04-08
New York; NY; US
Idioma: Inglés
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
Available
XXII, 576 p.

BB; Hardcover, Softcover / Mathematik/Arithmetik, Algebra; Gruppen und Gruppentheorie; Verstehen; Abstract algebra; Algebra; Algebraic structure; Finite; Morphism; Vector space; axiom of choice; equation; function; mathematics; theorem; Group Theory and Generalizations; Algebra; Algebra; BC

0 Basics.- 0.1 Natural Numbers and Integers.- 0.2 Maps.- 0.3 Mathematical Algorithms.- Notes.- 1 Commutative Rings with Unity.- 1.1 Why Abstract Algebra?.- 1.2 Groups.- 1.3 Rings.- 1.4 Subrings and Homomorphisms.- 1.5 Ideals and Residue Class Rings.- 1.6 The Homomorphism Theorem.- 1.7 Gcd’s, Lcm’s, and Principal Ideal Domains.- 1.8 Maximal and Prime Ideals.- 1.9 Prime Rings and Characteristic.- 1.10 Adjunction, Products, and Quotient Rings.- Notes.- 2 Polynomial Rings.- 2.1 Definitions.- 2.2 Euclidean Domains.- 2.3 Unique Factorization Domains.- 2.4 The Gaussian Lemma.- 2.5 Polynomial Gcd’s.- 2.6 Squarefree Decomposition of Polynomials.- 2.7 Factorization of Polynomials.- 2.8 The Chinese Remainder Theorem.- Notes.- 3 Vector Spaces and Modules.- 3.1 Vector Spaces.- 3.2 Independent Sets and Dimension.- 3.3 Modules.- Notes.- 4 Orders and Abstract Reduction Relations.- 4.1 The Axiom of Choice and Some Consequences in Algebra.- 4.2 Relations.- 4.3 Foundedness Properties.- 4.4 Some Special Orders.- 4.5 Reduction Relations.- 4.6 Computing in Algebraic Structures.- Notes.- 5 Gröbner Bases.- 5.1 Term Orders and Polynomial Reductions.- 5.2 Gröbner Bases—Existence and Uniqueness.- 5.3 Gröbner Bases—Construction.- 5.4 Standard Representations.- 5.5 Improved Gröbner Basis Algorithms.- 5.6 The Extended Gröbner Basis Algorithm.- Notes.- 6 First Applications of Gröbner Bases.- 6.1 Computation of Syzygies.- 6.2 Basic Algorithms in Ideal Theory.- 6.3 Dimension of Ideals.- 6.4 Uniform Word Problems.- Notes.- 7 Field Extensions and the Hilbert Nullstellensatz.- 7.1 Field Extensions.- 7.2 The Algebraic Closure of a Field.- 7.3 Separable Polynomials and Perfect Fields.- 7.4 The Hilbert Nullstellensatz.- 7.5 Height and Depth of Prime Ideals.- 7.6 Implicitization of RationalParametrizations.- 7.7 Invertibility of Polynomial Maps.- Notes.- 8 Decomposition, Radical, and Zeroes of Ideals.- 8.1 Preliminaries.- 8.2 The Radical of a Zero-Dimensional Ideal.- 8.3 The Number of Zeroes of an Ideal.- 8.4 Primary Ideals.- 8.5 Primary Decomposition in Noetherian Rings.- 8.6 Primary Decomposition of Zero-Dimensional Ideals.- 8.7 Radical and Decomposition in Higher Dimensions.- 8.8 Computing Real Zeroes of Polynomial Systems.- Notes.- 9 Linear Algebra in Residue Class Rings.- 9.1 Gröbner Bases and Reduced Terms.- 9.2 Computing in Finitely Generated Algebras.- 9.3 Dimensions and the Hilbert Function.- Notes.- 10 Variations on Gröbner Bases.- 10.1 Gröbner Bases over PID’s and Euclidean Domains.- 10.2 Homogeneous Gröbner Bases.- 10.3 Homogenization.- 10.4 Gröbner Bases for Polynomial Modules.- 10.5 Systems of Linear Equations.- 10.6 Standard Bases and the Tangent Cone.- 10.7 Symmetric Functions.- Notes.- Appendix: Outlook on Advanced and Related Topics.- Complexity of Gröbner Basis Constructions.- Term Orders and Universal Gröbner Bases.- Comprehensive Gröbner Bases.- Gröbner Bases and Automatic Theorem Proving.- Characteristic Sets and Wu-Ritt Reduction.- Term Rewriting.- Standard Bases in Power Series Rings.- Non-Commutative Gröbner Bases.- Gröbner Bases and Differential Algebra.- Selected Bibliography.- Conference Proceedings.- Books and Monographs.- Articles.- List of Symbols.

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