Dr. Alaeddin Draifia

Dr. Alaeddin Draifia

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8Years (2019-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

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14 February 2019 in Symmetry

Journal Article

Polynomial Decay Rate for Kirchhoff Type in Viscoelasticity with Logarithmic Nonlinearity and Not Necessarily Decreasing Kernel

SB

Salah Boulaaras

AD

Alaeddin Draifia

MA

Mohammad Alnegga

This paper describes a polynomial decay rate of the solution of the Kirchhoff type in viscoelasticity with logarithmic nonlinearity, where an asymptotically-stable result of the global solution is obtained taking into account that the kernel is not necessarily decreasing.

28 February 2019 in Mathematical Methods in the Applied Sciences

Journal Article

Galerkin method for nonlocal mixed boundary value problem for the Moore‐Gibson‐Thompson equation with integral condition

SB

Salah Boulaaras

AZ

Abderrahmane Zaraï

AD

Alaeddin Draifia

15 January 2021 in Mathematical Methods in the Applied Sciences

Journal Article

Decay rates for the energy of a singular nonlocal viscoelastic system

AD

Alaeddin Draifia

28 January 2022 in Journal of Applied Analysis

Journal Article

Global existence and exponential decay for a viscoelastic equation with not necessarily decreasing kernel

AD

Alaeddin Draifia

In this paper, we consider the nonlinear viscoelastic equation

u_{t t} - Δ u + \int_{0}^{t} h (t - s) Δ u (s) 19 June 2020 in International Journal of Applied and Computational Mathematics Journal Article Blow-Up of Solutions for a System Viscoelastic Equation with Balakrishnan-Taylor Damping and Nonlinear Source of Polynomial Type AD Alaeddin Draifia Alaeddin Draifia19 January 2024 in Earthline Journal of Mathematical Sciences Journal Article Blow-up of Solutions for a Problem with Balakrishnan-Taylor Damping and Nonlocal Singular Viscoelastic Equations AD Alaeddin Draifia Alaeddin Draifia In this paper, we study the nonlinear one-dimensional viscoelastic nonlocal problem with Balakrishnan-Taylor damping terms and nonlinear source of polynomial type. We demonstrate that the nonlinear source of polynomial type is able to force solutions to blow up infinite time even in presence of stronger damping with non positive initial energy combined with a positive initial energy.About Me No biography provided yetSciProfiles Information Blog Advisory Board Support Terms & Conditions Community Guidelines Help Center Privacy Policy Disclaimer Accessibility MDPI Initiatives Sciforum Books Preprints.org Scilit Encyclopedia JAMS Proceedings Series © 2026 MDPI (Basel, Switzerland) unless otherwise stated. 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