Numerical Solution of Boundary Value Problems for Ordinary Differential Equations (Prentice Hall Series in Computational Mathematics)

Uri M. Ascher, Robert M. M. Mattheij, Robert D. Russell

ISBN 10: 0136272665 / ISBN 13: 9780136272663

Published by Prentice Hall, 1988

About this Item

Anzahl Bände: - Bd.Nr.: kA - Sprache: en - Einband: Leinen - Gewicht: 1120 - Illust.: kA - Zustand: Sehr gut - kaum Gebrauchsspuren, ohne SU.

Seller Inventory # 280618

Bibliographic Details

• Title: Numerical Solution of Boundary Value Problems for Ordinary Differential Equations (Prentice Hall Series in Computational Mathematics)
• Publisher: Prentice Hall
• Publication Date: 1988
• Language: English
• ISBN 10: 0136272665
• ISBN 13: 9780136272663
• Binding: Hardcover
• Illustrator: kA
• Edition: . Auflage.
• Condition: Sehr gut
• Seller catalogs:
  • Naturwissenschaft - Physik, Chemie, Geologie

About this title

Synopsis

This book is the most comprehensive, up-to-date account of the popular numerical methods for solving boundary value problems in ordinary differential equations. It aims at a thorough understanding of the field by giving an in-depth analysis of the numerical methods by using decoupling principles. Numerous exercises and real-world examples are used throughout to demonstrate the methods and the theory. Although first published in 1988, this republication remains the most comprehensive theoretical coverage of the subject matter, not available elsewhere in one volume. Many problems, arising in a wide variety of application areas, give rise to mathematical models which form boundary value problems for ordinary differential equations. These problems rarely have a closed form solution, and computer simulation is typically used to obtain their approximate solution. This book discusses methods to carry out such computer simulations in a robust, efficient, and reliable manner.

Book Description

The most comprehensive, up to date account of the popular numerical methods for solving boundary value problems in ordinary differential equations. It aims at a thorough understanding of the field by giving an in-depth analysis of the numerical methods by using decoupling principles.