Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by Crossref.
Bluman, G.
1993.
Use and construction of potential symmetries.
Mathematical and Computer Modelling,
Vol. 18,
Issue. 10,
p.
1.
Bluman, G. W.
1993.
Applications of Analytic and Geometric Methods to Nonlinear Differential Equations.
p.
363.
Bluman, George
1993.
Modern Group Analysis: Advanced Analytical and Computational Methods in Mathematical Physics.
p.
71.
Bluman, George
and
Doran-Wu, Patrick
1995.
The use of factors to discover potential systems or linearizations.
Acta Applicandae Mathematicae,
Vol. 41,
Issue. 1-3,
p.
21.
Bluman, George
and
Doran-Wu, Patrick
1995.
Geometric and Algebraic Structures in Differential Equations.
p.
21.
Clarkson, Peter A.
1995.
Nonclassical symmetry reductions of the Boussinesq equation.
Chaos, Solitons & Fractals,
Vol. 5,
Issue. 12,
p.
2261.
Curró, C.
and
Valenti, G.
1996.
A linearization procedure for quasi-linear non-homogeneous and non-autonomous 2 × 2 first-order systems.
International Journal of Non-Linear Mechanics,
Vol. 31,
Issue. 3,
p.
377.
Broadbridge, P.
Edwards, M.P.
and
Kearton, J.E.
1996.
Closed-form solutions for unsaturated flow under variable flux boundary conditions.
Advances in Water Resources,
Vol. 19,
Issue. 4,
p.
207.
Baumann, G.
1997.
Symmetry analysis of differential equations with Mathematica.
Mathematical and Computer Modelling,
Vol. 25,
Issue. 8-9,
p.
25.
Benyounes, Michèle
1997.
Crochet de Jacobi non local sur un revêtement et ses applications à l'étude de l'équation de Burgers.
Czechoslovak Mathematical Journal,
Vol. 47,
Issue. 3,
p.
505.
Kara, A H
Mahomed, F M
and
Qu, Changzheng
2000.
Approximate potential symmetries for partial differential equations.
Journal of Physics A: Mathematical and General,
Vol. 33,
Issue. 37,
p.
6601.
Khater, A.H
Callebaut, D.K
Abdul-Aziz, S.F
and
Abdelhameed, T.N
2004.
Potential symmetry and invariant solutions of Fokker–Planck equation modelling magnetic field diffusion in magnetohydrodynamics including the Hall current.
Physica A: Statistical Mechanics and its Applications,
Vol. 341,
Issue. ,
p.
107.
Moitsheki, R J
Broadbridge, P
and
Edwards, M P
2004.
Systematic construction of hidden nonlocal symmetries for the inhomogeneous nonlinear diffusion equation.
Journal of Physics A: Mathematical and General,
Vol. 37,
Issue. 34,
p.
8279.
Reyes, Enrique G.
2005.
Nonlocal symmetries and the Kaup–Kupershmidt equation.
Journal of Mathematical Physics,
Vol. 46,
Issue. 7,
Reyes, Enrique G
2007.
On nonlocal symmetries of some shallow water equations.
Journal of Physics A: Mathematical and Theoretical,
Vol. 40,
Issue. 17,
p.
4467.
REYES, ENRIQUE G.
and
SANCHEZ, GUILLERMO
2007.
EXPLICIT SOLUTIONS TO THE KAUP–KUPERSHMIDT EQUATION VIA NONLOCAL SYMMETRIES.
International Journal of Bifurcation and Chaos,
Vol. 17,
Issue. 08,
p.
2749.
Gandarias, M.L.
2008.
New potential symmetries for some evolution equations.
Physica A: Statistical Mechanics and its Applications,
Vol. 387,
Issue. 10,
p.
2234.
Anco, Stephen
Bluman, George
and
Wolf, Thomas
2008.
Invertible Mappings of Nonlinear PDEs to Linear PDEs through Admitted Conservation Laws.
Acta Applicandae Mathematicae,
Vol. 101,
Issue. 1-3,
p.
21.
Zhang, Zhiyong
Yong, Xuelin
and
Chen, Yufu
2008.
Symmetry analysis for Whitham-Broer-Kaup equations.
Journal of Nonlinear Mathematical Physics,
Vol. 15,
Issue. 4,
p.
383.
Zhi-Yong, Zhang
Xue-Lin, Yong
and
Yu-Fu, Chen
2009.
A new method to obtain approximate symmetry of nonlinear evolution equation from perturbations.
Chinese Physics B,
Vol. 18,
Issue. 7,
p.
2629.