Finite Element Methods for Navier-Stokes Equations

Name: Finite Element Methods for Navier-Stokes Equations
Brand: Springer, Berlin
SKU: 9783642648885
Price: 427.08 PLN
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Theory and Algorithms

Autor: Vivette Girault, Pierre-Arnaud Raviart

Język:

Oprawa: Miękka

Wydawca: Springer, Berlin

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The material covered by this book has been taught by one of the authors in a post-graduate course on...

Informacje o książce

Autor

Vivette Girault, Pierre-Arnaud Raviart

Język

Angielski

Oprawa

Książka - Miękka

Data wydania

2011

strony

376

EAN

9783642648885

ISBN

3642648886

Enbook ID

06946217

Wydawca

Springer, Berlin

Waga

591

Wymiary

155 x 235 x 20

Pełny opis

The material covered by this book has been taught by one of the authors in a post-graduate course on Numerical Analysis at the University Pierre et Marie Curie of Paris. It is an extended version of a previous text (cf. Girault & Raviart [32J) published in 1979 by Springer-Verlag in its series: Lecture Notes in Mathematics. In the last decade, many engineers and mathematicians have concentrated their efforts on the finite element solution of the Navier-Stokes equations for incompressible flows. The purpose of this book is to provide a fairly comprehen sive treatment of the most recent developments in that field. To stay within reasonable bounds, we have restricted ourselves to the case of stationary prob lems although the time-dependent problems are of fundamental importance. This topic is currently evolving rapidly and we feel that it deserves to be covered by another specialized monograph. We have tried, to the best of our ability, to present a fairly exhaustive treatment of the finite element methods for inner flows. On the other hand however, we have entirely left out the subject of exterior problems which involve radically different techniques, both from a theoretical and from a practical point of view. Also, we have neither discussed the implemen tation of the finite element methods presented by this book, nor given any explicit numerical result. This field is extensively covered by Peyret & Taylor [64J and Thomasset [82].

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