activity
20092022
most citedNon uniform stability for the Timoshenko beam with tip load

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

collaborators

8 papers

math.AP2022

Polynomial energy decay rate of a 2D Piezoelectric beam with magnetic effect on a rectangular domain without geometric conditions

Mohammad Akil, Virginie Régnier

In this paper, we investigate the stability of coupled equations modelling a 2D piezoelectric beam with magnetic effect with only one local viscous damping on a rectangular domain…

math.AP2021

Do Shape Memory Alloy cables restrain the vibrations of girder bridges? -- a mathematical point of view

Virginie Régnier

We study the energy decay of a damped Euler-Bernoulli beam which is subject to a pointwise feedback force representing a Shape Memory Alloy (SMA) cable. The problem we consider is…

math.AP2021

Stabilization of coupled wave equations with viscous damping on cylindrical and non-regular domains: Cases without the geometric control condition

Mohammad Akil, Haidar Badawi, Serge Nicaise +1

In this paper, we investigate the direct and indirect stability of locally coupled wave equations with local viscous damping on cylindrical and non-regular domains without any geom…

math.AP2015★ 2 cited

Non uniform stability for the Timoshenko beam with tip load

Denis Mercier, Virginie Régnier

In this paper we consider a hybrid elastic model consisting of a Timoshenko beam and a tip load at the free end of the beam. Under the equal speed wave propagation condition, we sh…

math.AP2011

Energy flow above the threshold of tunnel effect

Felix Ali Mehmeti, Robert Haller-Dintelmann, Virginie Régnier

We consider the Klein-Gordon equation on two half-axes connected at their origins. We add a potential that is constant but different on each branch. In a previous paper, we studied…

math.AP2011

The Influence of the Tunnel Effect on L-infinity-time decay

Felix Ali Mehmeti, Robert Haller-Dintelmann, Virginie Régnier

We consider the Klein-Gordon equation on a star-shaped network composed of n half-axes connected at their origins. We add a potential which is constant but different on each branch…