Computing Methods In Applied Sciences And Engineering: International Symposium, Versailles, December 17-21,1973, Part 2 by R. GlowinskiComputing Methods In Applied Sciences And Engineering: International Symposium, Versailles, December 17-21,1973, Part 2 by R. Glowinski

Computing Methods In Applied Sciences And Engineering: International Symposium, Versailles…

EditorR. Glowinski, J.L. Lions

Paperback | June 13, 1974 | French

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IRIA LABORIA, Institut de Recherche d'Informatique et d'Automatique
Title:Computing Methods In Applied Sciences And Engineering: International Symposium, Versailles…Format:PaperbackDimensions:444 pagesPublished:June 13, 1974Publisher:Springer Berlin HeidelbergLanguage:French

The following ISBNs are associated with this title:

ISBN - 10:3540067698

ISBN - 13:9783540067696

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Table of Contents

Recent advances in computational fluid dynamics.- Methodes et techniques d'integration numerique adaptees a l'etude des ecoulements planetaires.- Flow computations with accurate space derivative methods.- Numerical simulation of the Taylor-Green vortex.- Problemes et methodes numeriques en physique des plasmas a tres haute temperature.- Problemes de controle optimal en physique des plasmas.- Problemes de stabilite numerique poses par les systems hyperboliques avec conditions aux limites.- Resolution numerique des equations de Navier-Stokes pour les fluides compressibles.- Three dimensional flows around airfoils with shocks.- Large amplitude wave propagation in arteries and veins.- Increase of accuracy of projective-difference schemes.- Methodes numeriques en electromagnetisme.- Time-optimal control synthesis for non-linear systems: A flight dynamic example.- Numerical analysis of problems arising in biochemistry.- Sur l'approximation numérique d'inéquations quasi-variationnelles stationnaires.- Gestion optimale des reservoirs d'une vallee hydraulique.- Algorithmes de calcul de modeles markoviens pour fonctions aleatoires.- Estimation de parametres distribues dans des equations aux derivees partielles.- Adaptation de la methode du gradient a un probleme d'identification de domaine.- Application de la methode des elements finis a la resolution d'un probleme de domaine optimal.