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Heat conduction 2 Partial differential equations 2 Dissipative systems 1 Exact solutions 1 Fokker–Planck type equations 1 Hall-current 1 Magnetohydrodynamics 1 Nonlinear waves and nonlinear wave propagation 1 Waves and wave propagation: general mathematical aspects 1
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Abdul-Aziz, S.F. 2 Khater, A.H. 2 Moussa, M.H.M. 2 Abdelhameed, T.N 1 Abdul-Aziz, S.F 1 Callebaut, D.K 1 Khater, A.H 1
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Physica A: Statistical Mechanics and its Applications 3
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Potential symmetry and invariant solutions of Fokker–Planck equation modelling magnetic field diffusion in magnetohydrodynamics including the Hall current
Khater, A.H; Callebaut, D.K; Abdul-Aziz, S.F; … - In: Physica A: Statistical Mechanics and its Applications 341 (2004) C, pp. 107-122
Lie groups involving potential symmetries are exposed in view of applications to physics. The system of magnetohydrodynamic equations for incompressible matter with Ohm's law for finite resistivity and Hall current is studied in Cartesian geometry. The equations for the evolution of the plasma...
Persistent link: https://www.econbiz.de/10010871942
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Potential symmetries and invariant solutions for the generalized one-dimensional Fokker–Planck equation
Khater, A.H.; Moussa, M.H.M.; Abdul-Aziz, S.F. - In: Physica A: Statistical Mechanics and its Applications 304 (2002) 3, pp. 395-408
Pucci and Saccomandi [J. Phys. A 26 (1993) 681] have obtained invariant solutions for the Fokker–Planck (FP) equation via potential symmetries. Herein, we analyze the generalized one-dimensional FP equation for various cases corresponding to the physically interesting situations through the...
Persistent link: https://www.econbiz.de/10010589651
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Potential symmetries and invariant solutions for the inhomogeneous nonlinear diffusion equation
Khater, A.H.; Moussa, M.H.M.; Abdul-Aziz, S.F. - In: Physica A: Statistical Mechanics and its Applications 312 (2002) 1, pp. 99-108
The work reported here is a sequel to our paper (Physica A 304 (2002) 395), wherein we have obtained the invariant solutions of the generalized one-dimensional Fokker–Planck equation via the so-called potential symmetry method. Herein, the application of the same method has been carried over...
Persistent link: https://www.econbiz.de/10010591319
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