Author

S. F. Abdul-Aziz

Observed names: S.F Abdul-Aziz, S.F. Abdul-Aziz

Institution: Cairo University

Observed institution: Cairo University

OpenAlex ID: A5031983541

Potential symmetries and invariant solutions for the inhomogeneous nonlinear diffusion equation

2002 · A.H. Khater, M.H.M. Moussa, et al. · Physica A Statistical Mechanics and its Applications · 18

Invariant variational principles and conservation laws for some nonlinear partial differential equations with variable coefficients part II

2002 · A.H. Khater, M.H.M. Moussa, et al. · Chaos Solitons & Fractals · 16

Potential symmetries and invariant solutions for the generalized one-dimensional Fokker–Planck equation

2002 · A.H. Khater, M.H.M. Moussa, et al. · Physica A Statistical Mechanics and its Applications · 15

On the Similarity Solutions of the Calogero–Degasperis–Fokas Modified KdV Equation via Symmetry Method

2003 · A. H. Khater, W. Malfiet, et al. · Journal of the Physical Society of Japan · 9

Invariant variational principles and conservation laws for some nonlinear partial differential equations with constant coefficients – I

2002 · A.H. Khater, M.H.M. Moussa, et al. · Chaos Solitons & Fractals · 8

Potential symmetry and invariant solutions of Fokker–Planck equation modelling magnetic field diffusion in magnetohydrodynamics including the Hall current

2004 · A.H Khater, D.K Callebaut, et al. · Physica A Statistical Mechanics and its Applications · 6

On the Similarity Solutions of the Inhomogeneous Nonlinear Diffusion Equation via Symmetry Method

2004 · A. H. Khater, W. Malfliet, et al. · Journal of the Physical Society of Japan · 4

On the similarity solutions of the variable coefficient semi-linear hyperbolic equation u xt =α(t)f(u) via a symmetry method

2001 · A. H. Khater, M. H. M. Moussa, et al. · Il Nuovo Cimento B · 3

The invariant variational principle and exact solutions for the generalized Sturm-Liouville equation and linear Dirac system

2001 · A. H. Khater, M. H. M. Moussa, et al. · 2

On the invariant variational principle for Sturm-Liouville equation, linear and nonlinear Dirac system

1997 · A. H. Khater, D. K. Callebaut, et al. · 1

Works count: 10

Citation count: 82

H-index: 6

I10-index: 3