activity
20112022
most citedPolynomial stabilization of some dissipative hyperbolic systems

1 citations · 3 across the 7 of their papers we have counts for

collaborators

12 papers

math.AP20221 cited

Stability results of locally coupled wave equations with local Kelvin-Voigt damping: Cases when the supports of damping and coupling coefficients are disjoint

Mohammad Akil, Haidar Badawi, Serge Nicaise

In this paper, we study the direct/indirect stability of locally coupled wave equations with local Kelvin-Voigt dampings/damping and by assuming that the supports of the dampings a…

math.AP20211 cited

Stability properties of dissipative evolution equations with nonautonomous and nonlinear damping

Serge Nicaise

In this paper, we obtain some stability results of (abstract) dissipative evolution equations with a nonautonomous and nonlinear damping using the exponential stability of the retr…

math.AP2020

On the stability of Bresse system with one discontinuous local internal Kelvin-Voigt damping on the axial force

Mohammad Akil, Haidar Badawi, Serge Nicaise +1

In this paper, we investigate the stabilization of a linear Bresse system with one discontinuous local internal viscoelastic damping of Kelvin-Voigt type acting on the axial force,…

math.AP2020

Bifurcation analysis of a coupled system between a transport equation and an ordinary differential equation with time delay

Serge Nicaise, Alessandro Paolucci, Cristina Pignotti

In this paper we analyze a coupled system between a transport equation and an ordinary differential equation with time delay (which is a simplified version of a model for kidney bl…

math.AP2020

Dynamic Transmission Conditions for Linear Hyperbolic Systems on Networks

Marjeta Kramar Fijavž, Delio Mugnolo, Serge Nicaise

We study evolution equations on networks that can be modeled by means of hyperbolic systems. We extend our previous findings in \cite{KraMugNic20} by discussing well-posedness unde…

math.AP2020

Linear Hyperbolic Systems on Networks

Marjeta Kramar Fijavž, Delio Mugnolo, Serge Nicaise

We study hyperbolic systems of one-dimensional partial differential equations under general, possibly non-local boundary conditions. A large class of evolution equations, either on…