Abstract. In this paper we consider an optimal control problem governed by a time-dependent variational inequality arising in quasistatic plasticity with linear kinematic hardening. We address certain continuity properties of the forward operator, which imply the existence of an optimal control. Moreover, a discretization in time is derived and we show that every local minimizer of the continuous problem can be approximated by minimizers of modified, time-discrete problems.
We revisit the time-incremental method for proving existence of a quasistatic evolution in perfect p...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
We consider a differential quasivariational inequality for which we state and prove the continuous d...
Abstract. We consider an optimal control problem governed by a time-dependent variational inequality...
Abstract. Optimal control problems for the variational inequality of static elastoplasticity with li...
An optimal control problem for the static problem of infinitesimal elastoplasticity with linear kine...
The paper is concerned with an optimal control problem governed by theequations of elasto plasticity...
Abstract. An optimal control problem for the static problem of infinitesimal elastoplasticity with l...
Abstract. An optimal control problem is considered for the variational in-equality representing the ...
The paper is concerned with the optimal control of static elastoplasticity with linear kin...
This dissertation deals with optimal control of mathematical models described by partial differentia...
Topology optimization is concerned with the identification of optimal shapes of deformable bodies wi...
This thesis is devoted to the study of optimal control problems governed by a quasistatic, thermovis...
summary:This paper concerns an optimal control problem of elliptic singular perturbations in variati...
summary:We deal with an optimal control problem governed by a pseudoparabolic variational inequality...
We revisit the time-incremental method for proving existence of a quasistatic evolution in perfect p...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
We consider a differential quasivariational inequality for which we state and prove the continuous d...
Abstract. We consider an optimal control problem governed by a time-dependent variational inequality...
Abstract. Optimal control problems for the variational inequality of static elastoplasticity with li...
An optimal control problem for the static problem of infinitesimal elastoplasticity with linear kine...
The paper is concerned with an optimal control problem governed by theequations of elasto plasticity...
Abstract. An optimal control problem for the static problem of infinitesimal elastoplasticity with l...
Abstract. An optimal control problem is considered for the variational in-equality representing the ...
The paper is concerned with the optimal control of static elastoplasticity with linear kin...
This dissertation deals with optimal control of mathematical models described by partial differentia...
Topology optimization is concerned with the identification of optimal shapes of deformable bodies wi...
This thesis is devoted to the study of optimal control problems governed by a quasistatic, thermovis...
summary:This paper concerns an optimal control problem of elliptic singular perturbations in variati...
summary:We deal with an optimal control problem governed by a pseudoparabolic variational inequality...
We revisit the time-incremental method for proving existence of a quasistatic evolution in perfect p...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
We consider a differential quasivariational inequality for which we state and prove the continuous d...