In this work, we consider a linear thermoelastic laminated timoshenko beam with distributed
delay, where the heat conduction is given by cattaneoâs law. we establish the well …

In this paper, the p‐Laplacian hyperbolic type equation with logarithmic nonlinearity and
weak damping term are considered, where the global existence of solutions by using the …

We study the existence of weak positive solutions for a new class of Kirchhoff parabolic
systems in bounded domains with multiple parameters taking into account the symmetry …

This work deals with a system of Kirchhoff‐type equations with viscoelastic term and
logarithmic nonlinearity. First, we proved the global existence by combining the potential …

Growth of solutions for a coupled nonlinear Klein–Gordon system with strong damping, source,
and distributed delay terms | Advances in Continuous and Discrete Models Skip to main …

In the present paper, a Lie-group integrator, based on GL (4, R) has been newly constructed
to consider the flow characteristics in an electrically conducting second grade fluid over a …

In this paper, we consider a coupled Lame system with the presence of distributed delay
term, viscoelastic, and logarithmic source terms. We describe an exponential decay of …

The paper deals with the study of global existence of solutions and the general decay in a
bounded domain for nonlinear wave equation with fractional derivative boundary condition …

The main goal of this work is to study the initial boundary value problem of a nonlocal heat
equations with logarithmic nonlinearity in a bounded domain. By using the logarithmic …

In this paper, we consider a coupled Lamé system of nonlinear viscoelastic equations with
general source terms. Under some suitable conditions on the initial data and the relaxation …