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dc.contributor.author |
Fernane Khaireddine |
|
dc.contributor.author |
Ayadi A. |
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dc.date.accessioned |
2022-05-25T08:45:17Z |
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dc.date.available |
2022-05-25T08:45:17Z |
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dc.date.issued |
2012-07-04 |
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dc.identifier.uri |
http://depot.umc.edu.dz/handle/123456789/8856 |
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dc.description |
75 f. |
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dc.description.abstract |
In this thesis, we prove the convergence of a new variational formulation deduced from the one of
the Hypersphere Dirichlet-Neumann type method. This approach allows a unilateral contact
problem. The idea is to replace the problem in the proposed approach by a variational
inequality using the nonconforming finite element method within the anti-plane strain scheme.
We study the static processes for electro-elastic materials. The o b t a i n e d results concern the
existence and the uniqueness of weak solutions. |
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dc.format |
31 cm. |
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dc.language.iso |
fre |
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dc.publisher |
Université Frères Mentouri - Constantine 1 |
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dc.subject |
Mathématiques |
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dc.subject |
Eléments finis non conformes |
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dc.subject |
contact unilatéral |
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dc.subject |
méthode de l’Hypersphère |
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dc.subject |
maté- riel électro-élastique |
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dc.subject |
frottement de Tresca |
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dc.subject |
inéquations variationnelles |
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dc.subject |
Nonconforming finite elements |
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dc.subject |
contact problem |
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dc.subject |
The Hypersphere method |
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dc.subject |
electro- elastic material |
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dc.subject |
Tresca’s friction |
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dc.subject |
variational inequality |
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dc.subject |
طريقة العناصر المنتهية غير المكتملة |
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dc.subject |
مسألة الاحتكاك |
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dc.subject |
طريقة Hypersphere |
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dc.subject |
الكهربائية و المواد المرنة |
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dc.subject |
الاحتكاك ليتيريزة |
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dc.subject |
وعدم المساواة بين التغاير |
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dc.title |
Analyse numérique de quelques problèmes de contact |
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dc.type |
Thesis |
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dc.coverage |
Doctorat en sciences
2 copies imprimées disponibles |
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