Accuracy and Stability of Numerical Algorithms

Higham, Nicholas J.

ISBN 10: 0898713552 / ISBN 13: 9780898713558

Edité par Society for Industrial and Applied Mathematics (Siam), Philadelphia, 1996

A propos de cet article

Softcover in Fine, As New condition. First edition, No marks, mars, or writing. Shallow crease at tip of one cover corner. Tight binding. 8vo. 391 pp., plus two pages of sketches of famous mathematicians. 8vo. 688 pp. including extensive bibliography, name index, and subject index. N° de réf. du vendeur 96591

Détails bibliographiques

Titre : Accuracy and Stability of Numerical ...

Éditeur : Society for Industrial and Applied Mathematics (Siam), Philadelphia

Date d'édition : 1996

Reliure : Softcover

Etat : Fine

Edition : First Edition.

A propos de ce titre

Synopsis :

Book by Higham Nicholas J

Revue de presse:

'This book is a monumental work on the analysis of rounding error and will serve as a new standard textbook on this subject, especially for linear computation.' S. Hitotumatu, Mathematical Reviews

'...This definitive source on the accuracy and stability of numerical algorithms is quite a bargain and a worthwhile addition to the library of any statistician heavily involved in computing.' Robert L. Strawderman, Journal of the American Statistical Association

'...A monumental book that should be on the bookshelf of anyone engaged in numerics, be it as a specialist or as a user.' A. van der Sluis, ITW Nieuws

'This text may become the new 'Bible' about accuracy and stability for the solution of systems of linear equations. It covers 688 pages carefully collected, investigated, and written ... One will find that this book is a very suitable and comprehensive reference for research in numerical linear algebra, software usage and development, and for numerical linear algebra courses.' N. Köckler, Zentrallblatt für Mathematik

'... Nick Higham has assembled an enormous amount of important and useful material in a coherent, readable form. His book belongs on the shelf of anyone who has more than a casual interest in rounding error and matrix computations. I hope the author will give us the 600-odd page sequel. But if not, he has more than earned his respite - and our gratitude.' G. W. Stewart, SIAM Review