International audienceFor vibrating systems, a delay in the application of a feedback control may destroy the stabilizing effect of the control. In this paper we consider a vibrating string that is fixed at one end and stabilized with a boundary feedback with delay at the other end. We show that certain delays in the boundary feedback preserve the exponential stability of the system. In particular, we show that the system is exponentially stable with delays freely switching between the values 4L/c and 8L/c, where L is the length of the string and c is the wave speed
We study the boundary feedback stabilization for a one-dimensional wave equation with an interior po...
We study the uniform stabilization of a semilinear wave equation with variable coefficients and a d...
In this article, we consider a system of laminated beams with an internal constant delay term in the...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
Part 4: Stabilization, Feedback, and Model Predictive ControlInternational audienceWe consider a sys...
Abstract. In the present paper, we consider a wave system that is fixed at one end and a boundary co...
This article studies the boundary feedback stabilization of a class of diagonal infinite-dimensional...
International audienceThis article studies the boundary feedback stabilization of a class of diagona...
International audienceThis paper deals with the stabilization of an anti-stable string equation with...
International audienceThis paper deals with the exponential input-to-state stabilization with respec...
Abstract We consider a system described by the one-dimensional linear wave equation in a bounded dom...
In this article we consider the boundary stabilization of a wave equation with variable coefficient...
This paper discusses the boundary feedback stabilization of a reaction–diffusion equation with Robin...
The stabilization with time delay in observation or control represents difficult mathemati...
We study the boundary feedback stabilization for a one-dimensional wave equation with an interior po...
We study the uniform stabilization of a semilinear wave equation with variable coefficients and a d...
In this article, we consider a system of laminated beams with an internal constant delay term in the...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
Part 4: Stabilization, Feedback, and Model Predictive ControlInternational audienceWe consider a sys...
Abstract. In the present paper, we consider a wave system that is fixed at one end and a boundary co...
This article studies the boundary feedback stabilization of a class of diagonal infinite-dimensional...
International audienceThis article studies the boundary feedback stabilization of a class of diagona...
International audienceThis paper deals with the stabilization of an anti-stable string equation with...
International audienceThis paper deals with the exponential input-to-state stabilization with respec...
Abstract We consider a system described by the one-dimensional linear wave equation in a bounded dom...
In this article we consider the boundary stabilization of a wave equation with variable coefficient...
This paper discusses the boundary feedback stabilization of a reaction–diffusion equation with Robin...
The stabilization with time delay in observation or control represents difficult mathemati...
We study the boundary feedback stabilization for a one-dimensional wave equation with an interior po...
We study the uniform stabilization of a semilinear wave equation with variable coefficients and a d...
In this article, we consider a system of laminated beams with an internal constant delay term in the...