Grbner Bases and Applications (inbunden)
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Format
Häftad (Paperback)
Språk
Engelska
Antal sidor
564
Utgivningsdatum
1998-02-01
Förlag
Cambridge University Press
Medarbetare
Winkler, Franz
Illustrationer
Ill.
Volymtitel
Series Number 251 Groebner Bases and Applications
Dimensioner
150 x 230 x 35 mm
Vikt
680 g
Antal komponenter
1
Komponenter
2:B&W 6 x 9 in or 229 x 152 mm Perfect Bound on Creme w/Gloss Lam
ISSN
0076-0552
ISBN
9780521632980

Grbner Bases and Applications

Häftad,  Engelska, 1998-02-01
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The theory of Grbner bases, invented by Bruno Buchberger, is a general method by which many fundamental problems in various branches of mathematics and engineering can be solved by structurally simple algorithms. The method is now available in all major mathematical software systems. This book provides a short and easy-to-read account of the theory of Grbner bases and its applications. It is in two parts, the first consisting of tutorial lectures, beginning with a general introduction. The subject is then developed in a further twelve tutorials, written by leading experts, on the application of Grbner bases in various fields of mathematics. In the second part are seventeen original research papers on Grbner bases. An appendix contains the English translations of the original German papers of Bruno Buchberger in which Grbner bases were introduced.
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'This book provides a short and easy-to-read account of the theory of Grbner bases and its applications.' L'Enseignment Mathmatique

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Innehållsförteckning

Preface; 1. Programme committee; Introduction to Grbner bases B. Buchberger; 2. Grbner bases, symbolic summation and symbolic integration F. Chyzak; 3. Grbner bases and invariant theory W. Decker and T. de Jong; 4. Grbner bases and generic monomial ideals M. Green and M. Stillman; 5. Grbner bases and algebraic geometry G. M. Greuel; 6. Grbner bases and integer programming S. Hosten and R. Thomas; 7. Grbner bases and numerical analysis H. M. Mller; 8. Grbner bases and statistics L. Robbiano; 9. Grbner bases and coding theory S. Sakata; 10. Janet bases for symmetry groups F. Schwarz; 11. Grbner bases in partial differential equations D. Struppa; 12. Grbner bases and hypergeometric functions B. Sturmfels and N. Takayama; 13. Introduction to noncommutative Grbner bases theory V. Ufnarovski; 14. Grbner bases applied to geometric theorem proving and discovering D. Wang; 15. The fractal walk B. Amrhein and O. Gloor; 16. Grbner bases property on elimination ideal in the noncommutative case M. A. Borges and M. Borges; 17. The CoCoA 3 framework for a family of Buchberger-like algorithms A. Capani and G. Niesi; 18. Newton identities in the multivariate case: Pham systems M.-J. Gonzlez-Lpez and L. Gonzlez-Vega; 19. Grbner bases in rings of differential operators M. Insa and F. Pauer; 20. Canonical curves and the Petri scheme J. B. Little; 21. The Buchberger algorithm as a tool for ideal theory of polynomial rings in constructive mathematics H. Lombardi and H. Perdry; 22. Grbner bases in non-commutative reduction rings K. Madlener and B. Reinert; 23. Effective algorithms for intrinsically computing SAGBI-Grbner bases in a polynomial ring over a field J. L. Miller; 24. De Nugis Groebnerialium 1: Eagon, Northcott, Grbner F. Mora; 25. An application of Grbner bases to the decomposition of rational mappings J. Mller-Quade, R. Steinwandt and T. Beth; 26. On some basic applications of Grbner bases in noncommutative polynomial rings P. Nordbeck; 27. Full factorial designs and distracted fractions L. Robbiano and M. P. Rogantin; 28. Polynomial interpolation of minimal degree and Grbner bases T. Sauer; 29. Inversion of birational maps with Grbner bases J. Schicho; 30. Reverse lexicographic initial ideas of generic ideals are finitely generated J. Snellman; 31. Parallel computation and Grbner bases: an application for converting bases with the Grbner walk Q.-N. Trn; 32. Appendix. an algorithmic criterion for the solvability of a system of algebraic equations B. Buchberger (translated by M. Abramson and R. Lumbert); Index of Tutorials.