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Beschreibung
The development of polynomial-elimination techniques from classical theory to modern algorithms has undergone a tortuous and rugged path. This can be observed L. van der Waerden's elimination of the "elimination theory" chapter from from B. his classic Modern Algebra in later editions, A. Weil's hope to eliminate "from algebraic geometry the last traces of elimination theory," and S. Abhyankar's… sug gestion to "eliminate the eliminators of elimination theory. " The renaissance and recognition of polynomial elimination owe much to the advent and advance of mod ern computing technology, based on which effective algorithms are implemented and applied to diverse problems in science and engineering. In the last decade, both theorists and practitioners have more and more realized the significance and power of elimination methods and their underlying theories. Active and extensive research has contributed a great deal of new developments on algorithms and soft ware tools to the subject, that have been widely acknowledged. Their applications have taken place from pure and applied mathematics to geometric modeling and robotics, and to artificial neural networks. This book provides a systematic and uniform treatment of elimination algo rithms that compute various zero decompositions for systems of multivariate poly nomials. The central concepts are triangular sets and systems of different kinds, in terms of which the decompositions are represented. The prerequisites for the concepts and algorithms are results from basic algebra and some knowledge of algorithmic mathematics. 106,99 €
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Technische Daten
Erscheinungsdatum
30.11.2000
Sprache
Englisch
EAN
9783211832417
Herausgeber
Springer Wien
Serien- oder Bandtitel
Texts & Monographs in Symbolic Computation
Sonderedition
Nein
Autor
D. Wang
Seitenanzahl
244
Einbandart
Broschiert
Schlagwörter
algebra, algebraic geometry, algorithms, ants, automated theorem proving, computer algebra, derivation, mathematical computation, proving
Thema-Inhalt
PBF - Algebra
PBM - Geometrie
PBP - Topologie
UYAM - Mathematik für Informatiker
PBD - Diskrete Mathematik
Höhe
244 mm
Breite
17 cm
Transparenz & Sicherheit
Hersteller: Springer, Europaplatz 3, Heidelberg, Deutschland, 69115, ProductSafety@springernature.com, Springer Nature Customer Service Center GmbH
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