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math.AP2026

Delay is Necessary for a Potential to Achieve Exponential Stabilization of the Wave Equation via Internal Control

Crédo Roselin Fanou, Kaïs Ammari, Islam Boussaada

In this work, we study the stabilization of the wave equation using an internal delayed potential. Interestingly, the stabilization mechanism is entirely induced by the delay, sinc…

math.AP2026

Regularity and stability of two coupled Euler-Bernoulli equations with a localized singular structural damping

K. Ammari, F. Hassine, L. Tebou

This paper is concerned with the study of regularity and stability properties of two Euler-Bernoulli beam equations with localized singular damping. Under suitable regularity assum…

math.AP2025

Numerical stabilization method by switching time-delay

Kaïs Ammari, Stéphane Gerbi

In this paper, we propose a new numerical strategy for the stabilization of evolution systems. The method is based on the methodology given by Ammari, Nicaise andPignotti in ''Stab…

math.AP2024

Stability of a degenerate thermoelastic equation

Kaïs Ammari, Fathi Hassine, Luc Robbiano

This work is dedicated to the study of a linear model arising in thermoelastic rod of homogeneous material. The system is resulting from a coupling of a heat and a wave equation in…

math.AP2024

Dispersive effects for the Schrödinger equation on finite metric graphs with infinite ends

Felix Ali Mehmeti, Kaïs Ammari, Serge Nicaise

We study the free Schrödinger equation on finite metric graphs with infinite ends. We give sufficient conditions to obtain the to time decay rate at least $t^{-1/…

math.AP2024

Networks of sign-changing metamaterials: existence and spectral properties

Kaïs Ammari, Eric Bonnetier, Alessandro Duca

We study composite assemblages of dielectrics and metamaterials with respectively positive and negative material parameters. In the continuum case, for a scalar equation, such medi…