In this note we consider a system which can be modeled by two different one-dimensional damped wave equations in a bounded domain, both parameterized by a nonnegative damping constant. We assume that the system is fixed at one end and is controlled by a boundary controller at the other end. We consider two problems, namely the stabilization and the stability robustness of the closed-loop system against arbitrary small time delays in the feedback loop. We propose a class of dynamic boundary controllers and show that these controllers solve the stabilization problem when the damping coefficient is nonnegative and stability robustness problem when the damping coefficient is strictly positive. © 1995 IEE
Part 4: Stabilization, Feedback, and Model Predictive ControlInternational audienceWe consider a sys...
Cataloged from PDF version of article.We consider a system described by the one-dimensional linear w...
A closed loop system consisting of the wave equation with a feedback acting in the Dirichlet bound...
Cataloged from PDF version of article.In this note we consider a system which can be modeled by two...
In this paper we consider a system which can be modeled by (undamped) wave equation in a bounded dom...
We consider a system described by the one-dimensional linear wave equation in a bounded domain with ...
We consider a system described by the one dimensional linear wave equation in a bounded domain with ...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
2006-2007 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
summary:We study the anti-disturbance problem of a 1-d wave equation with boundary control matched d...
Abstract: This chapter considers the boundary control of damped wave equations using a boundary meas...
In this paper we consider an interior stabilization problem for the wave equation with dynamic bound...
This paper deals with boundary feedback stabilization of a system, which consists of a wave equation...
In this thesis, we study the stabilization of some evolution equations by feedback laws. In the firs...
We consider a system described by the one-dimensional linear wave equation in a bounded domain with ...
Part 4: Stabilization, Feedback, and Model Predictive ControlInternational audienceWe consider a sys...
Cataloged from PDF version of article.We consider a system described by the one-dimensional linear w...
A closed loop system consisting of the wave equation with a feedback acting in the Dirichlet bound...
Cataloged from PDF version of article.In this note we consider a system which can be modeled by two...
In this paper we consider a system which can be modeled by (undamped) wave equation in a bounded dom...
We consider a system described by the one-dimensional linear wave equation in a bounded domain with ...
We consider a system described by the one dimensional linear wave equation in a bounded domain with ...
In the present paper, we consider a wave system that is fixed at one end and a boundary control inpu...
2006-2007 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
summary:We study the anti-disturbance problem of a 1-d wave equation with boundary control matched d...
Abstract: This chapter considers the boundary control of damped wave equations using a boundary meas...
In this paper we consider an interior stabilization problem for the wave equation with dynamic bound...
This paper deals with boundary feedback stabilization of a system, which consists of a wave equation...
In this thesis, we study the stabilization of some evolution equations by feedback laws. In the firs...
We consider a system described by the one-dimensional linear wave equation in a bounded domain with ...
Part 4: Stabilization, Feedback, and Model Predictive ControlInternational audienceWe consider a sys...
Cataloged from PDF version of article.We consider a system described by the one-dimensional linear w...
A closed loop system consisting of the wave equation with a feedback acting in the Dirichlet bound...