Titre :	A pragmatic introduction to the finite element method for thermal and stress analysis : With the Matlab Toolkit Sofea
Type de document :	texte imprimé
Auteurs :	Petr krysl, Auteur
Editeur :	Singapore ; New York [Singapore ; USA] : World Scientific
Année de publication :	2006
Importance :	278 p.
Présentation :	ill., couv. ill. en coul
Format :	24 cm.
ISBN/ISSN/EAN :	978-981-270-411-5
Langues :	Anglais
Mots-clés :	Méthode des éléments finis  MATLAB (logiciel)  Méthodes de Galerkine  Analyse thermique
Résumé :	This textbook provides an accessible and self-contained description of the Galerkin finite element method for the two important models of continuum mechanics, transient heat conduction and elastodynamics, from formulation of the governing equations to implementation in Matlab. The coverage follows an intuitive approach: the salient features of each initial boundary value problem are reviewed, including a thorough description of the boundary conditions; the method of weighted residuals is applied to derive the discrete equations; and clear examples are introduced to illustrate the method.

A pragmatic introduction to the finite element method for thermal and stress analysis : With the Matlab Toolkit Sofea [texte imprimé] / Petr krysl, Auteur . - Singapore ; New York (Singapore ; USA) : World Scientific, 2006 . - 278 p. : ill., couv. ill. en coul ; 24 cm.
ISBN : 978-981-270-411-5
Langues : Anglais

Mots-clés :

Méthode des éléments finis  MATLAB (logiciel)  Méthodes de Galerkine  Analyse thermique

Résumé :

This textbook provides an accessible and self-contained description of the Galerkin finite element method for the two important models of continuum mechanics, transient heat conduction and elastodynamics, from formulation of the governing equations to implementation in Matlab. The coverage follows an intuitive approach: the salient features of each initial boundary value problem are reviewed, including a thorough description of the boundary conditions; the method of weighted residuals is applied to derive the discrete equations; and clear examples are introduced to illustrate the method.