In this article, we consider a coupled system of two nonlinear hyperbolic equations, where
the exponents in the damping and source terms are variables. First, we prove a theorem of …

In the present paper, we discuss the existence and the long-time behavior of a system of two
viscoelastic equations with variable-exponent nonlinearities acting in both equations. First …

In this paper, we consider a von Karman system with a linear memory term and a nonlinear
boundary delay term. Thanks to a general condition on the relaxation function of the memory …

This work is concerned with a coupled system of viscoelastic wave equations in the
presence of infinite-memory terms. We show that the stability of the system holds for a much …

This work studies the global behavior of solutions for a system of (p (x), q (x))\left (p (x), q
(x)\right)‐Kirchhoff‐type equations. We prove the global existence of solutions, and next, by …

In this paper, we consider a coupled Lamé system only with viscoealstic dampings. By
assuming a more general of relaxation functions and by using some properties of convex …

In this paper, a weakly coupled system (by the displacement of symmetric type) consisting of
a viscoelastic Kirchhoff plate equation involving free boundary conditions and the …

Abstract In [6] Beniani, Taouaf and Benaissa studied a coupled viscoelastic Lamé system
with strong dampings and established a general decay result. In this paper, we continue to …

In this thesis, we consider two kind of coupled systems of nonlinear hyperbolic equations
with variable-exponents. Under suitable assumptions on the initial data and the variable …

In this work, we consider a coupled linear integro-differential wave system with memory. We
study the existence and uniqueness of global solutions and prove the uniform stabilization of …