activity
20182023
most citedLaminated Timoshenko beams with interfacial slip and infinite memories

8 citations · 17 across the 10 of their papers we have counts for

collaborators

10 papers

math.AP2023

Boundary stabilization of the Korteweg-de Vries-Burgers equation with an infinite memory-type control and applications: a qualitative and numerical analysis

Boumediène Chentouf, Aissa Guesmia, Mauricio A Sepulveda Cortes +1

This article is intended to present a qualitative and numerical analysis of well-posedness and boundary stabilization problems of the well-known Korteweg-de Vries-Burgers equation.…

math.AP2022

Some Lq(R)-norm decay estimates for two Cauchy systems of type Rao-Nakra sandwich beam with a frictional damping or an infinite memory

Aissa Guesmia

In this paper, we consider two systems of type Rao-Nakra sandwich beam in the whole line R with a frictional damping or an infinite memory acting on the Euler-Bernoulli equation. W…

math.CA2021★ 3 cited

New decay rates for a Cauchy thermelastic laminated Timoshenko problem with interfacial slip under Fourier or Cattaneo laws

Aissa Guesmia

The objective of the present paper is to investigate the decay of solutions for a laminated Timoshenko beam with interfacial slip in the whole space R subject to a thermal effect a…

math.AP2021

Polynomial and non exponential stability of a weak dissipative Bresse system

Aissa Guesmia

In this paper, we study the Bresse system in a bounded domain with linear frictional dissipation working only on the veridical displacement. The longitudinal and shear angle displa…

math.AP2021

On the decay rates for two Cauchy thermoelastic laminated Timoshenko problems of type III with interfacial slip

Aissa Guesmia

The subject of this paper is to study the decay of solutions for two systems of laminated Timoshenko beams with interfacial slip in the whole space R subject to a thermal effect of…

math.AP2021

Study on the stability of thermoelastic Bresse and Timoshenko type systems with Gurtin-Pipkin's law via the vertical displacements

Aissa Guesmia

The objective of this paper is to study the stability of a linear one-dimensional thermoelastic Bresse system in a bounded domain, where the coupling is given through the first com…

math.AP2021★ 3 cited

Well-posedness and stability of a generalized micropolar thermoelastic body with infinite memory

Aissa Guesmia, Jaime Muñoz Rivera, Mauricio Sepúlveda +1

We study in this paper the well-posedness and stability of a linear system of a thermoelastic Cosserat medium with infinite memory, where the Cosserat medium is a continuum in whic…

math.AP2021★ 3 cited

Well-posedness and stability for Schrödinger equations with infinite memory

Marcelo Cavalcanti, Valeria Domingos Cavalcanti, Aissa Guesmia +1

We study in this paper the well-posedness and stability for two linear Schrödinger equations in -dimensional open bounded domain under Dirichlet boundary conditions with an infi…

math.AP2021★ 8 cited

Laminated Timoshenko beams with interfacial slip and infinite memories

Aissa Guesmia, Jaime Muñoz Rivera, Mauricio Sepúlveda +1

We study in this paper the well-posedness and stability of three structures with interfacial slip and two infinite memories effective on the transverse displacement and the rotatio…

math.AP2018

A general decay and optimal decay result in a heat system with a viscoelastic term

Abderrahmane Youkana, Salim A. Messaoudi, Aissa Guesmia

We consider a quasilinear heat system in the presence of an integral term and establish a general and optimal decay result from which improves and generalizes several stability res…