ABSTRACT A new nonlocal theory of generalized thermoelastic materials with voids based
on Eringen's nonlocal elasticity and Caputo fractional derivative is established. The one …

In this paper, we consider a one-dimensional linear porous system with finite memory
effective on the equilibrated stress vector. By assuming minimal conditions on the relaxation …

In this work we consider a one-dimensional porous-elastic system with memory effects. It is
well-known that porous-elastic system with a single dissipation mechanism lacks …

In this paper we study the asymptotic behavior to an one-dimensional porous-elasticity
problem with history. We show the lack of exponential stability when the porous dissipation …

In previous work, Apalara considered a one-dimensional porous elasticity system with
memory and established a general decay of energy for the system in the case of equal …

Of concern in this work is a linear one-dimensional porous-elastic system with dissipation
only on the porous equation. It is well-known in the literature that the system with such …

In this paper, we consider a one-dimensional porous system damped with a single weakly
nonlinear feedback. Without imposing any restrictive growth assumption near the origin on …

In this article, we investigate a porous-elastic system with dissipation due to only
microtemperatures. It is well-known that such a system with a single damping term lacks …

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 study the asymptotic behavior of solutions for the porous thermoelastic
system with temperatures and microtemperatures effects. Our main result is to prove the …