A Fully Implicit Finite Difference Approach for Numerical Solution of the Generalized Equal Width (GEW) Equation
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Physics and Astronomy
Link
http://link.springer.com/article/10.1007/s40010-019-00594-8/fulltext.html
Reference34 articles.
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2. Morrison PJ, Meiss JD, Carey JR (1984) Scattering of regularized-long-wave solitary waves. Physica D 11:324–336
3. Gardner LRT, Gardner GA (1992) Solitary waves of the equal width wave equation. J Comput Phys 101:218–223
4. Gardner LRT, Gardner GA, Ayoub FA, Amein NK (1997) Simulations of the EW undular bore. Commun Numer Meth En 13:583–592
5. Khalifa AK, Raslan KR (1999) Finite difference methods for the equal width wave equation. J Egypt Math Soc 7:239–249
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1. A new perspective for the Quintic B-spline collocation method via the Lie-Trotter splitting algorithm to solitary wave solutions of the GEW equation;COMPUT METHODS DIFFE;2024
2. A numerical algorithm for solitary wave solutions of the GEW equation;Afrika Matematika;2023-11-13
3. Numerical dynamics of the Generalized Equal Width (GEW) wave equation in presence of high-order nonlinearity;Indian Journal of Pure and Applied Mathematics;2023-06-12
4. Solitary wave, undular-bore and wave-maker solutions of the cubic, quartic and quintic nonlinear generalized equal width (GEW) wave equation;The European Physical Journal Plus;2023-01-20
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