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The Numerical Solution of Differential-Algebraic Systems by Runge-Kutta Methods
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Bibliographic Detail
Publisher Springer Verlag
Publication date December 1, 1989
Binding Paperback
Book category Adult Non-Fiction
ISBN-13 9780387518602
ISBN-10 0387518606
Availability§ Publisher Out of Stock Indefinitely
Published in Europe
Original list price $17.50
Other format details sci/tech
§As reported by publisher
Summaries and Reviews
Amazon.com description: Product Description: The term differential-algebraic equation was coined to comprise differential equations with constraints (differential equations on manifolds) and singular implicit differential equations. Such problems arise in a variety of applications, e.g. constrained mechanical systems, fluid dynamics, chemical reaction kinetics, simulation of electrical networks, and control engineering. From a more theoretical viewpoint, the study of differential-algebraic problems gives insight into the behaviour of numerical methods for stiff ordinary differential equations. These lecture notes provide a self-contained and comprehensive treatment of the numerical solution of differential-algebraic systems using Runge-Kutta methods, and also extrapolation methods. Readers are expected to have a background in the numerical treatment of ordinary differential equations. The subject is treated in its various aspects ranging from the theory through the analysis to implementation and applications.

Editions
Paperback
Book cover for 9780387518602 Book cover for 9783540518600
 
The price comparison is for this edition
from Springer Verlag (December 1, 1989)
9780387518602 | details & prices | List price $17.50
About: The term differential-algebraic equation was coined to comprise differential equations with constraints (differential equations on manifolds) and singular implicit differential equations.
from Springer Verlag (November 28, 1989)
9783540518600 | details & prices | 146 pages | List price $39.99
About: The term differential-algebraic equation was coined to comprise differential equations with constraints (differential equations on manifolds) and singular implicit differential equations.

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