Results 11 to 20 of about 36 (35)
A dynamic electroviscoelastic problem with thermal effects
, 2021 We consider a mathematical model which describes the dynamic process of contact between a piezoelectric body and an electrically conductive foundation. We model the material’s behavior with a nonlinear electro-viscoelastic constitutive law with thermal ...
LEBRI, Nemira, SMATA, Sihem
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A dynamic problem with wear involving electro-elastic-viscoplastic materials with damage
, 2022 A dynamic contact problem is considered in the paper. The material behavior is described by electro-elastic-viscoplastic law with piezoelectric effects. The body is in contact with damage and an obstacle.
BOUTECHEBAK , Souraya, BACHMAR, Aziza
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, 2022 In this paper we study the process of bilateral contact with adhesion and friction between a piezoelectric body and an insulator obstacle, the so-called foundation.
CHOUGUI, Nadhir
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A Nested Uzawa Solver for a Dual-Dual Mixed Finite Element Method for Frictional Contact Problems in Linear Elasticity [PDF]
MSC 2020: 35A15; 65K15; 74B05; 74M10; 74M15.For a dual-dual formulation of a frictional contact problem in linear elasticity we present a mixed finite element method based on PEERS elements and we analyze the performance of a nested Uzawa ...
Maischak, M, Stephan, EP, Andres, M
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A dynamic Tresca’s frictional contact problem with damage for thermo elastic-viscoplastic bodies
, 2019 We consider a dynamic contact problem between an elastic-viscoplastic body and a rigid obstacle. The contact is frictional and bilateral, the friction is modeled with Tresca’s law with heat exchange.
BOUKAROURA, Ilyas, DJABI, Seddik
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On global in time dynamics of a planar Bingham flow subject to a subdifferential boundary condition
, 2014 International audienceIn this paper we study the global in time dynamics of a planar Bingham flow subject to a subdifferential boundary condition of Tresca's type.
Boukrouche, Mahdi, Lukaszewicz, Grzegorz
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Optimal control of a frictional contact problem with unilateral constraints
We consider a mathematical model that describes a static contact with a nonlinear elastic body and a foundation. The contact boundary is composed of two measurable parts. In one part, the contact is frictionless with Signorini’s conditions.
GUETTAF, Rachid, TOUZALINE, Arezki
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In this manuscript, we study a contact problem between an elasticviscoplastic body and an obstacle. The contact is quasistatic and it is described with a normal damped response condition with friction and unilateral constraint.
CHOUCHANE, Lamia, BOUCHELIL, Dounia
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Convergence Analysis for Elliptic Quasivariational Inequalities
, 2023 Mircea Sofonea, Mikaël Barboteu
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A History-Dependent Inclusion With Applications in Contact Mechanics
Numerical Functional Analysis and Optimization, 2022Mircea Sofonea
exaly