This study focuses on coupled PDE systems comprising of a hyperbolic and a parabolic-like equation with an interface on a portion of the boundary. The main issue addressed is that of uniform stability of the overall interactive model. The main observation states that boundary nonlinear dissipation placed only on a suitable portion of the part of the boundary suffices for the stabilization of the entire structure
In this paper we shall derive certain qualitative properties for a partial differential equation (PD...
We consider the problem of uniform stabilization of nonlinear hyperbolic equations, epitomized by th...
Reaction-diffusion mechanisms have been used to explain pattern formation in developmental biology a...
In this paper, we consider a simplified version of a fluid-structure PDE model which has been of lon...
AbstractThis paper analyzes the long time behavior of a linearized model for fluid-structure interac...
This paper analyses the numerical stability of coupling procedures in modelling the thermal diusion ...
This paper studies the stability of a 1-dim system which comprises a wave equation and a degenerate ...
This paper analyses the numerical stability of coupling procedures in modelling the thermal diffusio...
This paper is devoted to the study of a coupled system consisting in a wave and heat equations coupl...
This paper is devoted to the study of a coupled system which consists of a wave equation and a heat ...
AbstractIn this paper we consider a linearized model for fluid–structure interaction in one space di...
A three-dimensional structural acoustic model is considered. This model consists of a wave equation ...
We study the theoretical and numerical coupling of two hyperbolic systems of conservation laws at a...
International audienceIn this work, we consider the boundary stabilization of a linear diffusion equ...
International audienceThis paper is concerned with a class of coupled ODE/PDE systems with two time ...
In this paper we shall derive certain qualitative properties for a partial differential equation (PD...
We consider the problem of uniform stabilization of nonlinear hyperbolic equations, epitomized by th...
Reaction-diffusion mechanisms have been used to explain pattern formation in developmental biology a...
In this paper, we consider a simplified version of a fluid-structure PDE model which has been of lon...
AbstractThis paper analyzes the long time behavior of a linearized model for fluid-structure interac...
This paper analyses the numerical stability of coupling procedures in modelling the thermal diusion ...
This paper studies the stability of a 1-dim system which comprises a wave equation and a degenerate ...
This paper analyses the numerical stability of coupling procedures in modelling the thermal diffusio...
This paper is devoted to the study of a coupled system consisting in a wave and heat equations coupl...
This paper is devoted to the study of a coupled system which consists of a wave equation and a heat ...
AbstractIn this paper we consider a linearized model for fluid–structure interaction in one space di...
A three-dimensional structural acoustic model is considered. This model consists of a wave equation ...
We study the theoretical and numerical coupling of two hyperbolic systems of conservation laws at a...
International audienceIn this work, we consider the boundary stabilization of a linear diffusion equ...
International audienceThis paper is concerned with a class of coupled ODE/PDE systems with two time ...
In this paper we shall derive certain qualitative properties for a partial differential equation (PD...
We consider the problem of uniform stabilization of nonlinear hyperbolic equations, epitomized by th...
Reaction-diffusion mechanisms have been used to explain pattern formation in developmental biology a...