In this paper, we consider feedback stabilization for parabolic variational inequalities of obstacle type with time and space depending reaction and convection coefficients and show exponential stabilization to nonstationary trajectories. Based on a Moreau–Yosida approximation, a feedback operator is established using a finite (and uniform in the approximation index) number of actuators leading to exponential decay of given rate of the state variable. Several numerical examples are presented addressing smooth and nonsmooth obstacle functions
In this paper we propose a new technique for the stability analysis of the coincidence set of a solu...
We study parabolic quasi-variational inequalities (QVIs) of obstacle type. Under appropriate assumpt...
A parabolic equation defined on a bounded domain is considered, with input acting in the Neumann (or...
In this paper, we consider feedback stabilization for parabolic variational inequalities of obstacle...
An explicit feedback controller is proposed for stabilization of linear parabolic equations, with a ...
In the present contribution, a feedback control law is studied for a quasilinear parabolic equation....
This monograph presents a technique, developed by the author, to design asymptotically exponentially...
International audienceThis work is devoted to the stabilization of parabolic systems with a finite-d...
. An optimal control problem for a parabolic obstacle variational inequality is considered. The obst...
Optimal control of parabolic variational inequalities is studied in the case where the spatial domai...
This monograph presents controllability and stabilization methods in control theory that solve parab...
We consider various versions of the obstacle and thin-obstacle problems, we interpret them as variat...
AbstractAn optimal control problem for a parabolic obstacle variational inequality is considered. Th...
Abstract. The paper is devoted to optimal control and feedback design of state-constrained paraHolic...
We consider various versions of the obstacle and thin-obstacle problems, we interpret them as variat...
In this paper we propose a new technique for the stability analysis of the coincidence set of a solu...
We study parabolic quasi-variational inequalities (QVIs) of obstacle type. Under appropriate assumpt...
A parabolic equation defined on a bounded domain is considered, with input acting in the Neumann (or...
In this paper, we consider feedback stabilization for parabolic variational inequalities of obstacle...
An explicit feedback controller is proposed for stabilization of linear parabolic equations, with a ...
In the present contribution, a feedback control law is studied for a quasilinear parabolic equation....
This monograph presents a technique, developed by the author, to design asymptotically exponentially...
International audienceThis work is devoted to the stabilization of parabolic systems with a finite-d...
. An optimal control problem for a parabolic obstacle variational inequality is considered. The obst...
Optimal control of parabolic variational inequalities is studied in the case where the spatial domai...
This monograph presents controllability and stabilization methods in control theory that solve parab...
We consider various versions of the obstacle and thin-obstacle problems, we interpret them as variat...
AbstractAn optimal control problem for a parabolic obstacle variational inequality is considered. Th...
Abstract. The paper is devoted to optimal control and feedback design of state-constrained paraHolic...
We consider various versions of the obstacle and thin-obstacle problems, we interpret them as variat...
In this paper we propose a new technique for the stability analysis of the coincidence set of a solu...
We study parabolic quasi-variational inequalities (QVIs) of obstacle type. Under appropriate assumpt...
A parabolic equation defined on a bounded domain is considered, with input acting in the Neumann (or...