The aim of this work is to show the local null controllability of a fluid–solid interaction system by using a distributed control located in the fluid. The fluid is modeled by the incompressible Navier–Stokes system with Navier slip boundary conditions and the rigid body is governed by the Newton laws. Our main result yields that we can drive the velocities of the fluid and of the structure to 0 and we can control exactly the position of the rigid body. One important ingredient consists in a new Carleman estimate for a linear fluid–rigid body system with Navier boundary conditions. This work is done without imposing any geometrical conditions on the rigid body
In this paper we study a controllability problem for a simplified one dimensional model for the moti...
AbstractIn this paper we deal with the two-dimensional Navier–Stokes system in a torus. The main res...
This work is devoted to the study of some controllability problems concerning some models from fluid...
The aim of this work is to show the local null controllability of a fluid–solid interaction system b...
International audienceThe aim of this work is to show the local null controllability of a fluid-soli...
International audienceWe are interested by the three-dimensional coupling between an incompressible ...
International audienceThis paper is devoted to the controllability of a 2D fluid-structure system. T...
We consider the two-dimensional motion of a rigid structure immersed in an incompressible fluid gove...
In this paper, we prove a controllability result for a fluid-structure interaction problem. In dimen...
AbstractWe consider a system coupling the Stokes equations in a two-dimensional domain with a struct...
AbstractIn this paper, we deal with a two-dimensional Navier–Stokes system in a rectangle with Navie...
International audienceIn this paper, we study the controllability of a fluid-structure interaction s...
In this paper we deal with the local exact controllability of the Navier-Stokes system with nonlinea...
We are interested by the controllability of a fluid-structure interaction system where the fluid is ...
Local null controllability of the three-dimensional Navier–Stokes system with a distributed control ...
In this paper we study a controllability problem for a simplified one dimensional model for the moti...
AbstractIn this paper we deal with the two-dimensional Navier–Stokes system in a torus. The main res...
This work is devoted to the study of some controllability problems concerning some models from fluid...
The aim of this work is to show the local null controllability of a fluid–solid interaction system b...
International audienceThe aim of this work is to show the local null controllability of a fluid-soli...
International audienceWe are interested by the three-dimensional coupling between an incompressible ...
International audienceThis paper is devoted to the controllability of a 2D fluid-structure system. T...
We consider the two-dimensional motion of a rigid structure immersed in an incompressible fluid gove...
In this paper, we prove a controllability result for a fluid-structure interaction problem. In dimen...
AbstractWe consider a system coupling the Stokes equations in a two-dimensional domain with a struct...
AbstractIn this paper, we deal with a two-dimensional Navier–Stokes system in a rectangle with Navie...
International audienceIn this paper, we study the controllability of a fluid-structure interaction s...
In this paper we deal with the local exact controllability of the Navier-Stokes system with nonlinea...
We are interested by the controllability of a fluid-structure interaction system where the fluid is ...
Local null controllability of the three-dimensional Navier–Stokes system with a distributed control ...
In this paper we study a controllability problem for a simplified one dimensional model for the moti...
AbstractIn this paper we deal with the two-dimensional Navier–Stokes system in a torus. The main res...
This work is devoted to the study of some controllability problems concerning some models from fluid...