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20152022
most citedGeneral Decay in some Timoshenko-type systems with thermoelasticity second sound

4 citations · 8 across the 6 of their papers we have counts for

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math.AP2022

Improvement on the blow-up for a weakly coupled wave equations with scale-invariant damping and mass and time derivative nonlinearity

Makram Hamouda, Mohamed Ali Hamza

An improvement of [18] on the blow-up region and the lifespan estimate of a weakly coupled system of wave equations with damping and mass in the scale-invariant case and with time-…

math.AP2021

Nonexistence result for the generalized Tricomi equation with the scale-invariant damping, mass term and time derivative nonlinearity

Moahmed Fahmi Ben Hassen, Makram Hamouda, Mohamed Ali Hamza +1

In this article, we consider the damped wave equation in the \textit{scale-invariant case} with time-dependent speed of propagation, mass term and time derivative nonlinearity. Mor…

math.AP2021

A note on the nonexistence of global solutions to the semilinear wave equation with nonlinearity of derivative-type in the generalized Einstein-de Sitter spacetime

Makram Hamouda, Mohamed Ali Hamza, Alessandro Palmieri

In this paper, we establish blow-up results for the semilinear wave equation in generalized Einstein-de Sitter spacetime with nonlinearity of derivative type. Our approach is based…

math.AP20201 cited

Blow-up and lifespan estimate for the generalized Tricomi equation with mixed nonlinearities

Makram Hamouda, Mohamed Ali Hamza

We study in this article the blow-up of the solution of the generalized Tricomi equation in the presence of two mixed nonlinearities, namely we consider $$ (Tr) \hspace{1cm} u_{tt}…

math.AP2020

A blow-up result for the wave equation with localized initial data: the scale-invariant damping and mass term with combined nonlinearities

Makram Hamouda, Mohamed Ali Hamza

We are interested in this article in studying the damped wave equation with localized initial data, in the \textit{scale-invariant case} with mass term and two combined nonlinearit…

math.AP20203 cited

New blow-up result for the weakly coupled wave equations with a scale-invariant damping and time derivative nonlinearity

Makram Hamouda, Mohamed Ali Hamza

We consider in this article the weakly coupled system of wave equations in the \textit{scale-invariant case} and with time-derivative nonlinearities. Under the usual assumption of…