On the numerical approximation of a class of quasi-variational inequalities with term sources depending on the solution
Type doc. :
Thèses / mémoires
Langue :
Anglais
Auteur(s) :
Année de soutenance:
2026
Thème :
Mathématiques
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This thesis focuses on the numerical study of non-coercive elliptic quasi variational inequalities in which both the obstacle and the right-hand side depend on the solution. We propose two distinct iterative approaches to solve this problem. For the first, we prove a geometric convergence theorem; while the second establishes the uniform convergence of the solutions. In both cases, we obtain an optimal error estimate between the continuous solution m and the discrete solution mh.
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| N° Bulletin | Date / Année de parution | Titre N° Spécial | Sommaire |
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| Cote | Localisation | Type de Support | Type de Prêt | Statut | Date de Restitution Prévue | Réservation |
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| 510 AMA TH C1 | BIB-Centrale / Thèses | Electronique | externe | disponible |
Amari, N. & Harbi, A. (2026). On the numerical approximation of a class of quasi-variational inequalities with term sources depending on the solution (Doctorat) . Université Badji Mokhtar Annaba.