We present the results of numerical simulations for the boundary feedback stabilization of the parabolic steady state profile of the incompressible Navier-Stokes Equations in a 3D channel flow. The computation is based on a MPI code written in FORTRAN that uses a hybrid pseudospectral-finite difference discretization and fractional step technique. The decentralized, static boundary feedback control laws are derived using Lyapunov technique. While the theoretical results are limited to stability enhancement for small Reynolds numbers, the numerical results demonstrate the effectiveness of the proposed feedback law even in cases when the uncontrolled flow is turbulent
International audienceWe study the numerical approximation of the boundary stabilization of the Navi...
We study a system coupling the incompressible Navier-Stokes equations in a 3D parallelepiped type do...
summary:We consider numerical approximations of stationary incompressible Navier-Stokes flows in 3D ...
We present the results of numerical simulations for the boundary feedback stabilization of the parab...
We present a boundary feedback stabilization of the parabolic steady state profile of the incompress...
In this article we study the local boundary stabilization of the non-homogeneous Navier-Stokes equat...
Abstract—We present a formula for a boundary control law which stabilizes the parabolic profile of a...
Abstract — We present a formula for a boundary control law which stabilizes the parabolic profile of...
In this article, we study the local boundary stabilization of the non-homogeneous Navier–Stokes equa...
The dissertation introduces a constructive and rigorous approach to design boundary controllers and ...
This monograph presents a technique, developed by the author, to design asymptotically exponentially...
We present a formula for a boundary control law which stabilizes the parabolic profile of an infinit...
The contributions of this thesis fall naturally into two main categories: Part I: Feedback control o...
International audienceIn this work we study the exponential stabilization of the two and three-dimen...
International audienceThis paper presents a global stabilization for the two and three-dimensional N...
International audienceWe study the numerical approximation of the boundary stabilization of the Navi...
We study a system coupling the incompressible Navier-Stokes equations in a 3D parallelepiped type do...
summary:We consider numerical approximations of stationary incompressible Navier-Stokes flows in 3D ...
We present the results of numerical simulations for the boundary feedback stabilization of the parab...
We present a boundary feedback stabilization of the parabolic steady state profile of the incompress...
In this article we study the local boundary stabilization of the non-homogeneous Navier-Stokes equat...
Abstract—We present a formula for a boundary control law which stabilizes the parabolic profile of a...
Abstract — We present a formula for a boundary control law which stabilizes the parabolic profile of...
In this article, we study the local boundary stabilization of the non-homogeneous Navier–Stokes equa...
The dissertation introduces a constructive and rigorous approach to design boundary controllers and ...
This monograph presents a technique, developed by the author, to design asymptotically exponentially...
We present a formula for a boundary control law which stabilizes the parabolic profile of an infinit...
The contributions of this thesis fall naturally into two main categories: Part I: Feedback control o...
International audienceIn this work we study the exponential stabilization of the two and three-dimen...
International audienceThis paper presents a global stabilization for the two and three-dimensional N...
International audienceWe study the numerical approximation of the boundary stabilization of the Navi...
We study a system coupling the incompressible Navier-Stokes equations in a 3D parallelepiped type do...
summary:We consider numerical approximations of stationary incompressible Navier-Stokes flows in 3D ...