Optimal location of the support of the control for the 1-D wave equation: numerical investigations
- Arnaud Münch
DOIAbstract
Optimal shape design, Exact controllability, Wave equation, Level set method, Numerical schemes, Relaxation,
Optimal shape design, Exact controllability, Wave equation, Level set method, Numerical schemes, Relaxation,
We consider the linear wave equation with Dirichlet boundary conditions in a bounded interval, and w...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
We consider in this paper the homogeneous 1-D wave equation defined on Ω ⊂ R. Using the Hilbert Uniq...
In this paper, we consider the homogeneous one-dimensional wave equation defined on (0,π). For every...
We consider in this paper the homogeneous 2-D wave equation defined on Ω ⊂ R2. Using the Hilbert Uni...
Abstract. We address in this work some theoretical and numerical issues on optimal design problems c...
Abstract. Numerical solutions of optimal Dirichlet boundary control problems for linear and semiline...
Abstract. We consider the problem of an optimal control of the wave equation with a localized nonlin...
International audienceWe consider the exact null controllability of the 1-D wave equation with an in...
This thesis is devoted to the solution of optimal control problems governed by linear and nonlinear ...
This work is concerned with the null controllability of the one-dimensional wave equation over non-c...
Time optimal control of the wave equation is analyzed on thebasis of a regularized formulation which...
This work is concerned with the controllability of the one-dimensional wave equation with controls d...
ABSTRACT To obtain a control function which puts the wave equation in an unknown min-imum time into ...
We consider the linear wave equation with Dirichlet boundary conditions in a bounded interval, and w...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
We consider in this paper the homogeneous 1-D wave equation defined on Ω ⊂ R. Using the Hilbert Uniq...
In this paper, we consider the homogeneous one-dimensional wave equation defined on (0,π). For every...
We consider in this paper the homogeneous 2-D wave equation defined on Ω ⊂ R2. Using the Hilbert Uni...
Abstract. We address in this work some theoretical and numerical issues on optimal design problems c...
Abstract. Numerical solutions of optimal Dirichlet boundary control problems for linear and semiline...
Abstract. We consider the problem of an optimal control of the wave equation with a localized nonlin...
International audienceWe consider the exact null controllability of the 1-D wave equation with an in...
This thesis is devoted to the solution of optimal control problems governed by linear and nonlinear ...
This work is concerned with the null controllability of the one-dimensional wave equation over non-c...
Time optimal control of the wave equation is analyzed on thebasis of a regularized formulation which...
This work is concerned with the controllability of the one-dimensional wave equation with controls d...
ABSTRACT To obtain a control function which puts the wave equation in an unknown min-imum time into ...
We consider the linear wave equation with Dirichlet boundary conditions in a bounded interval, and w...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
Abstract. In this paper optimal control problems governed by the wave equation with control constrai...
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