Add to ORKGIt is shown that an oblique projection based feedback control is able to stabilize the state of the Kuramoto-Sivashinsky equation, evolving in rectangular domains, to a given time-dependent trajectory. The number of actuators is finite and consists of a finite number of indicator functions supported in small subdomains. Simulations are presented, in the one-dimensional case, showing the stabilizing performance of the feedback control.Comment: 18 subfigure
We present a computational study of a simple finite-dimensional feedback control algorithm for stabi...
We design a new feedback law to stabilize a linear infinite-dimensional control system, where the st...
(Communicated by Yacine Chitour) Abstract. In this article, we study the boundary controllability of...
summary:For a large class of nonlinear control systems, the main drawback of a semiglobal stabilizin...
International audienceThis paper is concerned with the local output feedback stabilization of a nonl...
In this article, we prove the exponential stabilization of the semilinear wave equation with a dampi...
The problem of controlling and stabilizing solutions to the Kuramoto–Sivashinsky (KS) equation is st...
International audienceIn this paper we stabilize the linear Kuramoto-Sivashinsky equation by means o...
International audienceThis paper is devoted to the study of the local rapid exponential stabilizatio...
We consider the application of feedback control strategies with point actuators to stabilise desired...
We introduce here a simple finite-dimensional feedback control scheme for stabilizing solutions of i...
summary:This paper deals with a bounded control design for a class of nonlinear systems where the ma...
International audienceThis paper addresses the topic of global output feedback stabilization of semi...
Abstract. We show that any globally asymptotically controllable system on any smooth manifold can be...
Numerical computations are performed on linear and nonlinear feedback control and state estimation s...
We present a computational study of a simple finite-dimensional feedback control algorithm for stabi...
We design a new feedback law to stabilize a linear infinite-dimensional control system, where the st...
(Communicated by Yacine Chitour) Abstract. In this article, we study the boundary controllability of...
summary:For a large class of nonlinear control systems, the main drawback of a semiglobal stabilizin...
International audienceThis paper is concerned with the local output feedback stabilization of a nonl...
In this article, we prove the exponential stabilization of the semilinear wave equation with a dampi...
The problem of controlling and stabilizing solutions to the Kuramoto–Sivashinsky (KS) equation is st...
International audienceIn this paper we stabilize the linear Kuramoto-Sivashinsky equation by means o...
International audienceThis paper is devoted to the study of the local rapid exponential stabilizatio...
We consider the application of feedback control strategies with point actuators to stabilise desired...
We introduce here a simple finite-dimensional feedback control scheme for stabilizing solutions of i...
summary:This paper deals with a bounded control design for a class of nonlinear systems where the ma...
International audienceThis paper addresses the topic of global output feedback stabilization of semi...
Abstract. We show that any globally asymptotically controllable system on any smooth manifold can be...
Numerical computations are performed on linear and nonlinear feedback control and state estimation s...
We present a computational study of a simple finite-dimensional feedback control algorithm for stabi...
We design a new feedback law to stabilize a linear infinite-dimensional control system, where the st...
(Communicated by Yacine Chitour) Abstract. In this article, we study the boundary controllability of...