NUMERICAL METHODS FOR ORDINARY DIFFERENTIAL SYSTEMS: THE INITIAL VALUE PROBLEM

LAMBERT J. D.

ISBN 10: 0471929905 / ISBN 13: 9780471929901

Edité par Wiley, 1991

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Brand New. Soft Cover International Edition. Different ISBN and Cover Image. Priced lower than the standard editions which is usually intended to make them more affordable for students abroad. The core content of the book is generally the same as the standard edition. The country selling restrictions may be printed on the book but is no problem for the self-use. This Item maybe shipped from US or any other country as we have multiple locations worldwide. N° de réf. du vendeur ABNR-242236

Détails bibliographiques

Titre : NUMERICAL METHODS FOR ORDINARY DIFFERENTIAL ...

Éditeur : Wiley

Date d'édition : 1991

Reliure : Couverture souple

Etat : New

Edition : Edition internationale

A propos de ce titre

Synopsis :

Book by Lambert J D

Présentation de l'éditeur:

Numerical Methods for Ordinary Differential Systems The Initial Value Problem J. D. Lambert Professor of Numerical Analysis University of Dundee Scotland In 1973 the author published a book entitled Computational Methods in Ordinary Differential Equations. Since then, there have been many new developments in this subject and the emphasis has changed substantially. This book reflects these changes; it is intended not as a revision of the earlier work but as a complete replacement for it. Although some basic material appears in both books, the treatment given here is generally different and there is very little overlap. In 1973 there were many methods competing for attention but more recently there has been increasing emphasis on just a few classes of methods for which sophisticated implementations now exist. This book places much more emphasis on such implementations––and on the important topic of stiffness––than did its predecessor. Also included are accounts of the structure of variable–step, variable–order methods, the Butcher and the Albrecht theories for Runge––Kutta methods, order stars and nonlinear stability theory. The author has taken a middle road between analytical rigour and a purely computational approach, key results being stated as theorems but proofs being provided only where they aid the reader′s understanding of the result. Numerous exercises, from the straightforward to the demanding, are included in the text. This book will appeal to advanced students and teachers of numerical analysis and to users of numerical methods who wish to understand how algorithms for ordinary differential systems work and, on occasion, fail to work.