M. KAMEL El-hadi

MCB

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Department

Departement of MECHANICAL ENGINEERING

Research Interests

Partial differential equations (PDE), Stabilization for PDE, Existence of solution for PDE

Contact Info

University of M'Sila, Algeria

Email : el-hadi.kamel@univ-msila.dz

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Recent Publications

2023-06-02

Existence of solutions for a plate equation with a source term and non-local boundary condition

In this work, we study the well posedness of a plate equation with a source term and non
homogenuous boundary condition. The existence of solutions for the plate equation is proved
by using the Faedo-Galerkin method
Citation

M. KAMEL El-hadi, (2023-06-02), "Existence of solutions for a plate equation with a source term and non-local boundary condition", [international] International Conference of Young Mathematicians , The Institute of Mathematics of the National Academy of Sciences of Ukraine

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2023-05-13

Existence of solutions for a plate equation with a dispersion term

In this work, we study the well posedness of a plate equation with a dispersion
term and non homogenuous boundary condition. The existence of solutions for the
plate equation is proved by using the Faedo-Galerkin method.
Citation

M. KAMEL El-hadi, (2023-05-13), "Existence of solutions for a plate equation with a dispersion term", [national] Second National Conference on Applied Mathematics and Didactics SNCAMD2023, Constantine-Algeria. , المدرسة العليا أسيا جبار – قسنطينة

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2022-12-20

Existence of solutions for a hyperbolic system with non homogeneous boundary condition

In this work, we study the well posedness of a wave equation with a dispersion term and non
homogenuous boundary condition. The existence of solutions for the wave equation is proved by
using the Faedo-Galerkin method.
Citation

M. KAMEL El-hadi, (2022-12-20), "Existence of solutions for a hyperbolic system with non homogeneous boundary condition", [national] 2nd National Conference on Pure and Applied Mathematics NCPAM’2022 , جامعة الأغواط

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2022-11-09

Well posedness of a wave equation with dissipation and dispersion terms

In this paper, we study the well posedness of a wave equation in the
presence of dispersion and dissipation terms. The existence of solutions for a wave
equation with a dispersion and dissipation terms is proved by using the Faedo-
Galerkin method.
Citation

M. KAMEL El-hadi, (2022-11-09), "Well posedness of a wave equation with dissipation and dispersion terms", [national] Conférence Nationale Nouvelles Tendances en Mathématiques Théoriques et Computationnelles , جامعة تامنراست

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2022-11-02

Existence of solutions for a wave equation with dispersion and source terms

In this paper, we study the well posedness of a wave equation in the presence of
dispersion and source terms. The existence of solutions for the wave equation is proved by
using the Faedo-Galerkin method.
Citation

M. KAMEL El-hadi, (2022-11-02), "Existence of solutions for a wave equation with dispersion and source terms", [international] 6th International Workshop on Applied Mathematics and Modelling « WIMAM’2022 » , جامعة قالمة

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2022-10-01

Uniform Stabilization for a Semilinear Wave Equation with Variable Coefficients and Nonlinear Boundary Conditions

The uniform stabilization of a semilinear wave equation with variable coefficients and nonlinear boundary conditions is considered. The uniform decay rate is
established by the Riemannian geometry method.
Citation

M. KAMEL El-hadi, Abdelhamid Ainouz, Ammar Khemmoudj, , (2022-10-01), "Uniform Stabilization for a Semilinear Wave Equation with Variable Coefficients and Nonlinear Boundary Conditions", [national] Taiwanese Journal of Mathematics , Mathematical Society of the Republic of China (Taiwan)

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2022-05-06

Existence of solutions for a wave equation with a dispersion term

In this paper, we study the well posedness of a wave equation in the presence of a
dispersion term. The existence of solutions for a wave equation with a dispersion term is
proved by using the Faedo-Galerkin method.
Citation

M. KAMEL El-hadi, (2022-05-06), "Existence of solutions for a wave equation with a dispersion term", [international] INTERNATIONAL E-CONFERENCE ON PURE AND APPLIED MATHEMATICAL SCIENCES (ICPAMS-2022) , صفاقص - تونس

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2021-12-21

EXISTENCE OF SOLUTIONS FOR A HEAT EQUATION WITH VARIABLE COEFFICIENTS

In this paper, we prove the existence of a solution for
a heat equation with variable coefficients and non homogeneous
boundary conditions by using the Faedo-Galerkin method.
Citation

M. KAMEL El-hadi, (2021-12-21), "EXISTENCE OF SOLUTIONS FOR A HEAT EQUATION WITH VARIABLE COEFFICIENTS", [national] 1st National Conference on Applied Science and Advanced Materials December 20-22, 2021 , المدرسة العليا لأساتذة التعليم التكنولوجي – سكيكدة

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