International audienceWe study a class of dynamic thermal sub-differential contact problems with friction, for long memory visco-elastic materials, without the clamped condition, which can be put into a general model of system defined by a second order evolution inequality, coupled with a first order evolution equation. We present and establish an existence and uniqueness result, by using general results on first order evolution inequality, with monotone operators and fixed point methods. Finally a fully discrete scheme for numerical approximations is provided, and corresponding various numerical computations in dimension two will be given
AbstractWe consider a mathematical model which describes the frictional contact between a piezoelect...
Abstract. The dynamic evolution with frictional contact of a elec-troelastic body is considered. In ...
A quasistatic nonsmooth frictional contact problem for a viscoelastic material is studied. The conta...
International audienceWe study a class of dynamic thermal sub-differential contact problems with fri...
International audienceWe study a class of dynamic thermal sub-differential contact problems with fri...
We study a class of dynamic sub-differential contact problems with friction, and thermale ects, for ...
In this paper, a dynamic frictional contact problem for viscoelastic materials with long memory is s...
In this paper we prove the existence and uniqueness of the weak solution for a dynamic thermoviscoel...
Using a general theory for evolution inclusions, existence and uniqueness theorems are obtained for...
Phenomena of contact between deformable bodies abound in industry and everyday life. Contact of brak...
This paper studies a system of two hemivariational inequalities modeling a dynamic thermoviscoelast...
AbstractIn this paper, we deal with a class of inequality problems for dynamic frictional contact be...
In the contribution dynamic contact problems in N-dimensional elasticity and thermo-elasticity are d...
We consider dynamic problems which describe frictional contact between a body and a foundation. The ...
AbstractIn this paper, we consider a class of hyperbolic hemivariational inequalities modeling the f...
AbstractWe consider a mathematical model which describes the frictional contact between a piezoelect...
Abstract. The dynamic evolution with frictional contact of a elec-troelastic body is considered. In ...
A quasistatic nonsmooth frictional contact problem for a viscoelastic material is studied. The conta...
International audienceWe study a class of dynamic thermal sub-differential contact problems with fri...
International audienceWe study a class of dynamic thermal sub-differential contact problems with fri...
We study a class of dynamic sub-differential contact problems with friction, and thermale ects, for ...
In this paper, a dynamic frictional contact problem for viscoelastic materials with long memory is s...
In this paper we prove the existence and uniqueness of the weak solution for a dynamic thermoviscoel...
Using a general theory for evolution inclusions, existence and uniqueness theorems are obtained for...
Phenomena of contact between deformable bodies abound in industry and everyday life. Contact of brak...
This paper studies a system of two hemivariational inequalities modeling a dynamic thermoviscoelast...
AbstractIn this paper, we deal with a class of inequality problems for dynamic frictional contact be...
In the contribution dynamic contact problems in N-dimensional elasticity and thermo-elasticity are d...
We consider dynamic problems which describe frictional contact between a body and a foundation. The ...
AbstractIn this paper, we consider a class of hyperbolic hemivariational inequalities modeling the f...
AbstractWe consider a mathematical model which describes the frictional contact between a piezoelect...
Abstract. The dynamic evolution with frictional contact of a elec-troelastic body is considered. In ...
A quasistatic nonsmooth frictional contact problem for a viscoelastic material is studied. The conta...