Nasser-eddine Tatar

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Papers by Nasser-eddine Tatar

On the stabilization of a Cauchy viscoelastic problem with singular kernel and nonlinear source term

by Mohammad Kafini and Nasser-eddine Tatar

Applicable Analysis, 2015

Asymptotic behavior of solutions to a diffusive Volterra equation

Communications in Applied Analysis

Global existence and stability of some semilinear problems

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Prpublications du Dpartement de Mathmatiques

ABSTRACT

$Research paper thumbnail of Behavior of solutions for a weighted Cauchy-type fractional differential problem$

Behavior of solutions for a weighted Cauchy-type fractional differential problem

by Nasser-eddine Tatar and Khaled Furati

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$Research paper thumbnail of Blow-up for the Euler-Bernoulli beam problem with a fractional boundary dissipation$

Blow-up for the Euler-Bernoulli beam problem with a fractional boundary dissipation

by Soraya Labidi and Nasser-eddine Tatar

Dynamic Systems and Applications

We consider a beam problem with a polynomial source and boundary damping of order between 0 and 1... more

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A memory type boundary stabilization of a mildly damped wave equation

Electronic Journal of Qualitative Theory of Differential Equations, 1999

$Research paper thumbnail of Non-existence of global solutions for a differential equation involving Hilfer fractional derivative$

Non-existence of global solutions for a differential equation involving Hilfer fractional derivative

by Nasser-eddine Tatar and Khaled Furati

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On a Kirchhoff equation with Balakrishnan-Taylor damping and source term

by Zarai Abderrahmane and Nasser-eddine Tatar

ABSTRACT

Exponential and polynomial decay for a quasilinear viscoelastic equation

Nonlinear Analysis: Theory, Methods & Applications, 2008

... Permissions & Reprints. Exponential and polynomial decay for a quasilinear viscoelastic e... more

$Research paper thumbnail of Absence of local and global solutions to an elliptic system with time-fractional dynamical boundary conditions$

Absence of local and global solutions to an elliptic system with time-fractional dynamical boundary conditions

Siberian Mathematical Journal, 2007

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$Research paper thumbnail of Artificial boundary condition for a modified fractional diffusion problem$

Artificial boundary condition for a modified fractional diffusion problem

by Nasser-eddine Tatar and R. Ghanam

Boundary Value Problems, 2015

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$Research paper thumbnail of Non-solvability of Balakrishnan–Taylor Equation with Memory Term in $${\mathbb{R}}^{N}$$$

Non-solvability of Balakrishnan–Taylor Equation with Memory Term in $${\mathbb{R}}^{N}$$

Advances in Applied Mathematics and Approximation Theory, 2013

Exponential Growth for a Fractionally Damped Wave Equation

Zeitschrift für Analysis und ihre Anwendungen, 2000

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Global Existence for some Integro-Differential Equations with Delay Subject to Non-Local Conditions

Zeitschrift für Analysis und ihre Anwendungen, 2002

ABSTRACT

$Research paper thumbnail of Nonexistence for the Laplace equation with a dynamical boundary condition of fractional type$

Nonexistence for the Laplace equation with a dynamical boundary condition of fractional type

Siberian Mathematical Journal, 2007

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Global existence and asymptotic behavior for a nonlinear degenerate SIS model

Opuscula Mathematica, 2013

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$Research paper thumbnail of Power-type estimates for a nonlinear fractional differential equation$

Power-type estimates for a nonlinear fractional differential equation

by Khaled Furati and Nasser-eddine Tatar

Nonlinear Analysis: Theory, Methods & Applications, 2005

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$Research paper thumbnail of Blow-up of solutions for a nonlinear beam equation with fractional feedback$

Blow-up of solutions for a nonlinear beam equation with fractional feedback

Nonlinear Analysis: Theory, Methods & Applications, 2011

ABSTRACT A nonlinear beam equation describing the transversal vibrations of a beam with boundary ... more ABSTRACT A nonlinear beam equation describing the transversal vibrations of a beam with boundary feedback is considered. The boundary feedback involves a fractional derivative. We discuss the asymptotic behavior of solutions. In fact, we prove that solutions blow up in finite time under certain assumptions on the nonlinearity.