In this paper we consider linear porous-thermoelasticity systems, in a bounded domain,
where the memory-type damping is acting on a part of the boundary. We establish a general …

In this paper we consider a semilinear wave equation, in a bounded domain, where the
memory-type damping is acting on a part of the boundary. We establish a general decay …

In this paper we consider a wave equation with a viscoelastic boundary damping localized
on a part of the boundary. We establish an explicit and general decay rate result that allows …

In this paper, we study the stabilization of solutions of an axially moving string of kirchhoff
type by a viscoelastic boundary control. We prove that the dissipation produced by the …

In this paper, we study the modelling and nonlinear boundary stabilization problem of the
modified generalized Korteweg–de Vries–Burgers equation (MGKdVB) when the spatial …

In this paper we consider a transmission problem with a boundary damping condition of
memory type, that is, the wave propagation over bodies consisting of two physically different …

This paper is devoted to studying a nonlinear wave equation with boundary conditions of
two-point type. First, we state two local existence theorems and under the suitable …

A nonlinear problem modeling a moving string with memory condition at the boundary is
considered. This work aims at establishing reasonable sufficient conditions capable of …

In this paper, we consider a wave equation with integral nonlocal boundary conditions of
memory type. First, we establish two local existence theorems by using Faedo–Galerkin …

Of interest is a wave equation with memory‐type boundary oscillations, in which the forced
oscillations of the rod is given by a memory term at the boundary. We establish a new …