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Détail de l'indexation
D003021
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Ouvrages de la bibliothèque en indexation D003021
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Problèmes axisymétriques Torsionnel et Thermoélastique d’une Plaque Epaisse reposant sur une Fondation Circulaire / Fadila Guerrache
Titre : Problèmes axisymétriques Torsionnel et Thermoélastique d’une Plaque Epaisse reposant sur une Fondation Circulaire Type de document : texte imprimé Auteurs : Fadila Guerrache, Auteur ; Belkacem Kebli, Directeur de thèse Année de publication : 2021 Importance : 179 f. Présentation : ill. Format : 30 cm. Note générale : Mode d'accès : accès au texte intégral par intranet
Thèse de Doctorat : Génie mécanique : Alger, École Nationale Polytechnique : 2021
Bibliogr. f. 163 - 167 . - Annexe f. 169 - 179Langues : Français (fre) Mots-clés : Problème axisymétrique Torsion élastique Déformation thermoélastique Transformation de Hankel, Equations intégrales duales, Système algébrique infini, Facteur de Index. décimale : D003021 Résumé : Une solution analytique est présentée, initialement, à un problème de torsion
axisymétrique d’une plaque élastique épaisse reposant partiellement sur un support circulaire
encastrée par un disque rigide. Ensuite, le problème de déformation élastostatique de la
plaque est envisagé dans le second cas d’étude. La méthode de résolution de ces problèmes
utilise les fonctions auxiliaires de Boussinesq et la transformation intégrale de Hankel. Ce qui
permet de convertir les problèmes aux conditions aux limites doublement mixtes à un système
d'équations intégrales duales. A l'aide de la formule de Gegenbauer, nous obtenons un
système d'équations algébriques linéaires infinies. Le problème de contact thermoélastique est
considéré dans la dernière partie. Les conditions aux limites doublement mixtes permettent de
ramener le problème étudié à une paire de systèmes d’équations intégrales duales. Ces
dernières sont réduites aussi à un système d’équations algébriques linéaires. Un bon accord
est observé entre les résultats obtenus et ceux issus de la littérature.Problèmes axisymétriques Torsionnel et Thermoélastique d’une Plaque Epaisse reposant sur une Fondation Circulaire [texte imprimé] / Fadila Guerrache, Auteur ; Belkacem Kebli, Directeur de thèse . - 2021 . - 179 f. : ill. ; 30 cm.
Mode d'accès : accès au texte intégral par intranet
Thèse de Doctorat : Génie mécanique : Alger, École Nationale Polytechnique : 2021
Bibliogr. f. 163 - 167 . - Annexe f. 169 - 179
Langues : Français (fre)
Mots-clés : Problème axisymétrique Torsion élastique Déformation thermoélastique Transformation de Hankel, Equations intégrales duales, Système algébrique infini, Facteur de Index. décimale : D003021 Résumé : Une solution analytique est présentée, initialement, à un problème de torsion
axisymétrique d’une plaque élastique épaisse reposant partiellement sur un support circulaire
encastrée par un disque rigide. Ensuite, le problème de déformation élastostatique de la
plaque est envisagé dans le second cas d’étude. La méthode de résolution de ces problèmes
utilise les fonctions auxiliaires de Boussinesq et la transformation intégrale de Hankel. Ce qui
permet de convertir les problèmes aux conditions aux limites doublement mixtes à un système
d'équations intégrales duales. A l'aide de la formule de Gegenbauer, nous obtenons un
système d'équations algébriques linéaires infinies. Le problème de contact thermoélastique est
considéré dans la dernière partie. Les conditions aux limites doublement mixtes permettent de
ramener le problème étudié à une paire de systèmes d’équations intégrales duales. Ces
dernières sont réduites aussi à un système d’équations algébriques linéaires. Un bon accord
est observé entre les résultats obtenus et ceux issus de la littérature.Exemplaires
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