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• La Bibliothèque Annexe pour les étudiants en
2ème Année CPST
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A partir de cette page vous pouvez :
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Détail de l'indexation
D000587
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Ouvrages de la bibliothèque en indexation D000587
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Etude de divers problèmes aux limites de ventcel d'origine physique ou mécanique dans des domaines non réguliers / Lemrabet, Keddour
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Titre : Etude de divers problèmes aux limites de ventcel d'origine physique ou mécanique dans des domaines non réguliers Type de document : texte imprimé Auteurs : Lemrabet, Keddour, Auteur ; Grisvard, P., Directeur de thèse Editeur : Université des Sciences et de la Technologie Houari Boumedienne Année de publication : 1987 Importance : Mult. Présentation : ill. Format : 27 cm. Note générale : Thèse de Doctorat : Mathématiques : Alger, Université des Sciences et de la Technologie Houari Boumediene : 1987
Bibliogr. AnnexesLangues : Français (fre) Mots-clés : Problèmes -- limites ventcel
Système -- élasticité
Domaines non réguliers
Bilaplacien
Système d'élasticité linéaireIndex. décimale : D000587 Résumé : Ce travail est constitué de trois études.
Pour chacun on a utilisé les mêmes techniques de développements asymptotiques, de perturbations singulières et d'estimations à priori pour justifier le modèle de conditions aux limites de Ventcel.
Partie A: Problèmes aux limites de Ventcel pour le laplacien dans un domaine non régulier.
Partie B: Problème aux limites de Ventcel pour le système de l'élasticité linéaire dans un domaine de R³.
Partie C: Problème aux limites de Ventcel pour le bilaplacien dans un domaine du plan.
Pour chacune des parties A, B et C, on a donné un plan du contenu au début et une courte bibliographie à la fin.
On y a également rappelé sans démonstration les résultats classiques utilisés.
On a consacré quelques lignes finales à des remarques sur les possibilités de généralisation des modèles de conditions aux limites de Ventcel, à des remarques sur les liens existants entre les différents cas étudiés, ainsi qu'à certaines questions non abordées dans ce travail.
Ces lignes constituent une partie D.
Partie D: Remarques sur les différents problèmes de Ventcel et les possibilités de développement.Etude de divers problèmes aux limites de ventcel d'origine physique ou mécanique dans des domaines non réguliers [texte imprimé] / Lemrabet, Keddour, Auteur ; Grisvard, P., Directeur de thèse . - Alger : Université des Sciences et de la Technologie Houari Boumedienne, 1987 . - Mult. : ill. ; 27 cm.
Thèse de Doctorat : Mathématiques : Alger, Université des Sciences et de la Technologie Houari Boumediene : 1987
Bibliogr. Annexes
Langues : Français (fre)
Mots-clés : Problèmes -- limites ventcel
Système -- élasticité
Domaines non réguliers
Bilaplacien
Système d'élasticité linéaireIndex. décimale : D000587 Résumé : Ce travail est constitué de trois études.
Pour chacun on a utilisé les mêmes techniques de développements asymptotiques, de perturbations singulières et d'estimations à priori pour justifier le modèle de conditions aux limites de Ventcel.
Partie A: Problèmes aux limites de Ventcel pour le laplacien dans un domaine non régulier.
Partie B: Problème aux limites de Ventcel pour le système de l'élasticité linéaire dans un domaine de R³.
Partie C: Problème aux limites de Ventcel pour le bilaplacien dans un domaine du plan.
Pour chacune des parties A, B et C, on a donné un plan du contenu au début et une courte bibliographie à la fin.
On y a également rappelé sans démonstration les résultats classiques utilisés.
On a consacré quelques lignes finales à des remarques sur les possibilités de généralisation des modèles de conditions aux limites de Ventcel, à des remarques sur les liens existants entre les différents cas étudiés, ainsi qu'à certaines questions non abordées dans ce travail.
Ces lignes constituent une partie D.
Partie D: Remarques sur les différents problèmes de Ventcel et les possibilités de développement.Exemplaires
Code-barres Cote Support Localisation Section Disponibilité Spécialité Etat_Exemplaire D000587 D000587 Papier Bibliothèque centrale Thèse de Doctorat Disponible Documents numériques
LEMRABET.Keddour.pdfURL