In this paper, we consider a one-dimensional system of fully dynamic and electrostatic or
quasi-static piezoelectric beams, where the mechanical equation is subject to a distributed …

In this work, we investigate the global existence and boundary adaptive stabilization of an
undamped Timoshenko beam equation subject to two control inputs at the right end. High …

This study takes into account a one-dimensional swelling porous elastic system with neutral
delay and porous damping acting on the second equation. We verify the existence and …

In this paper, the free transverse vibration of a nonlinear Euler-Bernoulli beam under a
neutral type delay is considered. In order to suppress the beam transverse vibrations, a …

An approach is implemented in this article to analyze the decay rate of nonlinear beams
according to the Euler-Bernoulli equation in the context of rheological viscoelastic damping …

We are concerned with the decay estimate of a neutral viscoelastic equation with nonlinear
boundary damping and boundary memory effect. We obtain a general decay theorem for the …

In this thesis, we will study some evolution problems that represent some physical
phenomena (Piezoelectric beam, Kirchhoff beam) with some types of delay (for example …

In this article, we consider a one-dimensional porous-elastic system with porous-viscosity
and a distributed delay of neutral type. First, we prove the global existence and uniqueness …

We investigate the asymptotic behavior of a viscoelastic neutral differential equation. A
stability with an explicit decay result of the energy associated to the problem is established. It …

In this paper, we study a memory-type porous-elastic system with a neutral delay on the
elasticity equation. We establish an exponential decay estimate for the solution depending …