AbstractWe consider a system coupling the Stokes equations in a two-dimensional domain with a structure equation which is a system of ordinary differential equations corresponding to a finite dimensional approximation of equations modeling deformations of an elastic body or vibrations of a rigid body. For that system we establish a null controllability result for localized distributed controls acting only in the fluid equations and there is no control in the solid part. This controllability result follows from a Carleman inequality that we prove for the adjoint system
AbstractThis paper is devoted to the controllability of a 2D fluid–structure system. The fluid is vi...
AbstractIn this paper, we deal with a two-dimensional Navier–Stokes system in a rectangle with Navie...
The aim of this work is to show the local null controllability of a fluid-solid interaction system b...
We consider a system coupling the Stokes equations in a two-dimensional domain with a structure equa...
AbstractWe consider a system coupling the Stokes equations in a two-dimensional domain with a struct...
In this paper, we prove a controllability result for a fluid-structure interaction problem. In dimen...
We are interested by the three-dimensional coupling between an incompressible fluid and a rigid body...
This paper presents some known results on the approximate and null controllability of the Navier–Sto...
International audienceIn this paper, we prove a local null controllability result for the three-dime...
The aim of this work is to show the local null controllability of a fluid–solid interaction system b...
— We discuss the approximation of distributed null controls for partial differential equations. The ...
International audienceThis paper is devoted to the controllability of a 2D fluid-structure system. T...
In this paper we deal with the local exact controllability of the Navier-Stokes system with nonlinea...
International audienceWe are interested by the controllability of a fluid-structure interaction syst...
A model representing the vibrations of a fluid-solid coupled structure is considered. Following Hilb...
AbstractThis paper is devoted to the controllability of a 2D fluid–structure system. The fluid is vi...
AbstractIn this paper, we deal with a two-dimensional Navier–Stokes system in a rectangle with Navie...
The aim of this work is to show the local null controllability of a fluid-solid interaction system b...
We consider a system coupling the Stokes equations in a two-dimensional domain with a structure equa...
AbstractWe consider a system coupling the Stokes equations in a two-dimensional domain with a struct...
In this paper, we prove a controllability result for a fluid-structure interaction problem. In dimen...
We are interested by the three-dimensional coupling between an incompressible fluid and a rigid body...
This paper presents some known results on the approximate and null controllability of the Navier–Sto...
International audienceIn this paper, we prove a local null controllability result for the three-dime...
The aim of this work is to show the local null controllability of a fluid–solid interaction system b...
— We discuss the approximation of distributed null controls for partial differential equations. The ...
International audienceThis paper is devoted to the controllability of a 2D fluid-structure system. T...
In this paper we deal with the local exact controllability of the Navier-Stokes system with nonlinea...
International audienceWe are interested by the controllability of a fluid-structure interaction syst...
A model representing the vibrations of a fluid-solid coupled structure is considered. Following Hilb...
AbstractThis paper is devoted to the controllability of a 2D fluid–structure system. The fluid is vi...
AbstractIn this paper, we deal with a two-dimensional Navier–Stokes system in a rectangle with Navie...
The aim of this work is to show the local null controllability of a fluid-solid interaction system b...