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20102026
most citedStabilization for the wave equation with singular Kelvin-Voigt damping

38 citations · 178 across the 63 of their papers we have counts for

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math.AP2018

On Weak Observability For Evolution Systems with Skew-Adjoint Generators

Kaïs Ammari, Faouzi Triki

In the paper we consider the linear inverse problem that consists in recovering the initial state in a first order evolution equation generated by a skew-adjoint operator. We studi…

math.AP2018★ 2 cited

Controllability of localized quantum states on infinite graphs through bilinear control fields

Kaïs Ammari, Alessandro Duca

In this work, we consider the bilinear Schrödinger equation in the Hilbert space with an infinite graph. The L…

math.AP2018★ 38 cited

Stabilization for the wave equation with singular Kelvin-Voigt damping

Kaïs Ammari, Fathi Hassine, Luc Robbiano

We consider the wave equation with Kelvin-Voigt damping in a bounded domain. The exponential stability result proposed by Liu and Rao or Tébou for that system assumes that the damp…

math.AP2018★ 30 cited

Fractional-feedback stabilization for a class of evolution systems

Kaïs Ammari, Fathi Hassine, Luc Robbiano

We study the problem of stabilization for a class of evolution systems with fractional-damping. After writing the equations as an augmented system we prove in this article first th…

math.AP2018

Note on exponential and polynomial convergence for a delayed wave equation without displacement

Kaïs Ammari, Boumediène Chentouf

This note places primary emphasis on improving the asymptotic behavior of a multi-dimensional delayed wave equation in the absence of any displacement term. In the first instance,…

math.AP2018

Further results on the asymptotic behavior of a 2D overhead crane with input delays: Exponential convergence

Kaïs Ammari, Boumediène Chentouf

This article is concerned with the asymptotic behavior of a 2D overhead crane. Taking into account the presence of a delay in the boundary, and assuming that no displacement term a…