Numerical Methods for Roots of Polynomials - Part II (Volume 16) (Studies in Computational Mathematics, Volume 16)

McNamee, J.M., Pan, Victor

ISBN 10: 0444527303 ISBN 13: 9780444527301

Editorial: Elsevier Science, 2013

Idioma: Ingl�s

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Very Good.

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Detalles bibliogr�ficos

T�tulo

Numerical Methods for Roots of Polynomials - Part II (Volume 16) (Studies in Computational Mathematics, Volume 16)

Editor

Elsevier Science

Fecha de publicaci�n

2013

Idioma

Ingl�s

ISBN 10

0444527303

ISBN 13

9780444527301

Encuadernaci�n

hardcover

Estado

Very Good

Tipo de libro

book

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Sinopsis

Numerical Methods for Roots of Polynomials - Part II along with Part I (9780444527295) covers most of the traditional methods for polynomial root-finding such as interpolation and methods due to Graeffe, Laguerre, and Jenkins and Traub. It includes many other methods and topics as well and has a chapter devoted to certain modern virtually optimal methods. Additionally, there are pointers to robust and efficient programs. This book is invaluable to anyone doing research in polynomial roots, or teaching a graduate course on that topic.

Cr�ticas

"...a well-written handbook of numerical methods for polynomial root-solving...covers most of the traditional methods for root-finding...as well as a great many invented in the last few decades of the 20th and early 21st centuries."--MathSciNet, Numerical Methods for Roots of Polynomials - Part II

"This book comprehensively covers traditional and latest methods on the calculation of roots of polynomials. The readers will benefit from this book greatly since these numerical methods in this book are accurate practical and have wide applications in control theory, information processing, statistics, etc. This book is well-written and accessible..."--Zentralblatt MATH, 1279.65053 "In this second of two parts, McNamee and Pan describe methods that are mostly numerical, or iterative, though they do devote one chapter to analytic methods for polynomials of degree up to five. Readers only need knowledge of polynomials at the senior high-school level, they say, but should have completed at least undergraduate courses in calculus and linear algebra."--Reference & Research Book News, October 2013

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