In the present work, we consider a dissipative Bresse‐Timoshenko type system, which is
free of physical anomaly know as second spectrum of frequency according important …

In this paper we analyze the porous elastic system. We show that viscoelasticity is not strong
enough to make the solutions decay in an exponential way, independently of any …

We study two systems of swelling porous thermoelasticity with minimum damping.
Employing the standard multiplier method, we stabilize the systems exponentially without …

This paper is concerned with the following memory-type Timoshenko system ρ 1 φ tt-K (φ x+
ψ) x= 0, ρ 2 ψ tt-b ψ xx+ K (φ x+ ψ)+∫ 0+∞ g (s) ψ xx (ts) ds= 0, with Dirichlet boundary …

In this paper, we study the well-posedness and asymptotic stability to a thermoelastic
laminated beam with nonlinear weights and time-varying delay. To the best of our …

In this paper, we are concerned with a memory-type Timoshenko system with Dirichlet
boundary conditions and a very general class of relaxation functions. We prove the …

In the current study, we consider the Bresse–Timoshenko type systems and we prove some
stability results for time delay cases into setting of so called simplified Bresse–Timoshenko …

In this paper, we study the indirect boundary stability and exact controllability of a one-
dimensional Timoshenko system. In the first part of the paper, we consider the Timoshenko …

In this article, we are considering the one-dimensional equations of an homogeneous and
isotropic porous elastic solid, where the localized damping involves the sum of displacement …

In this paper, we are concerned with a linear thermoelastic laminated Timoshenko beam,
where the heat conduction is given by Cattaneo's law. We firstly prove the global well …