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Auteur Ahmed Sidi-Yekhlef
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Titre : Boundary element method in heat transfer Type de document : texte imprimé Auteurs : Ahmed Sidi-Yekhlef, Auteur ; J. E. Sunderland, Directeur de thèse Editeur : University of Massachusetts Année de publication : 1986 Importance : 109 f. Présentation : ill. Format : 28 cm. Note générale : Thèse de Doctorat : Mechanical Engineering : Etats-Unis, University of Massachusetts : 1986
Annexe f. 113 - 119 . Bibliogr. f. 120 - 122Langues : Anglais (eng) Mots-clés : Boundary
Element method
Heat transferIndex. décimale : D003986 Résumé : The boundary element method as a numerical technique is used to solve heat conduction problems with constant and linear boundary conditions.
These problems include two-dimensional steady state, transient, and axisymmetric cases with distributed heat sources and constant properties such as thermal conductivity, specific heat, and material density.
The heat conduction bodies can be made up of a number of regions but each region must be homogeneous and isotropic.
A new approach is presented for solution of multi-region bodies in which homogeneous separate regions are solved independently instead of combining them into a single assembly.
The present procedure approximates the temperature and the heat flux at each node on the interfaces alternately, and checks the convergence of the solution by the continuity equations at the interfaces.
This technique results in a considerable reduction in computing time and memory requirements over both conventional boundary integral and finite element techniques.
These techniques are used to develop a user freindly software package written in Fortran.
This software is used to solve selected examples and the results are compared with analytical results, when available, or with results obtained using finite element or finite difference methods.
Comparaisons of these results have led to several important conclusions: Less computing time, a considerable reduction in memory requirements, and generally more accurate results.Boundary element method in heat transfer [texte imprimé] / Ahmed Sidi-Yekhlef, Auteur ; J. E. Sunderland, Directeur de thèse . - [S.l.] : University of Massachusetts, 1986 . - 109 f. : ill. ; 28 cm.
Thèse de Doctorat : Mechanical Engineering : Etats-Unis, University of Massachusetts : 1986
Annexe f. 113 - 119 . Bibliogr. f. 120 - 122
Langues : Anglais (eng)
Mots-clés : Boundary
Element method
Heat transferIndex. décimale : D003986 Résumé : The boundary element method as a numerical technique is used to solve heat conduction problems with constant and linear boundary conditions.
These problems include two-dimensional steady state, transient, and axisymmetric cases with distributed heat sources and constant properties such as thermal conductivity, specific heat, and material density.
The heat conduction bodies can be made up of a number of regions but each region must be homogeneous and isotropic.
A new approach is presented for solution of multi-region bodies in which homogeneous separate regions are solved independently instead of combining them into a single assembly.
The present procedure approximates the temperature and the heat flux at each node on the interfaces alternately, and checks the convergence of the solution by the continuity equations at the interfaces.
This technique results in a considerable reduction in computing time and memory requirements over both conventional boundary integral and finite element techniques.
These techniques are used to develop a user freindly software package written in Fortran.
This software is used to solve selected examples and the results are compared with analytical results, when available, or with results obtained using finite element or finite difference methods.
Comparaisons of these results have led to several important conclusions: Less computing time, a considerable reduction in memory requirements, and generally more accurate results.Exemplaires
Code-barres Cote Support Localisation Section Disponibilité Spécialité Etat_Exemplaire D003986 D003986 Papier Bibliothèque centrale Thèse de Doctorat Disponible Documents numériques
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