In this article, the generalized shallow water wave (GSWW) equation is studied from the perspective of one dimensional optimal systems and their conservation laws (Cls). Some reduction and a new exact solution are obtained from known solutions to one dimensional optimal systems. Some of the solutions obtained involve expressions with Bessel function and Airy function [1,2,3]. The GSWW is a nonlinear self-adjoint (NSA) with the suitable differential substitution, Cls are constructed using the new conservation theorem
Graduation date: 1991A nonlinear wave equation is developed, modeling the evolution in time of shall...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
WOS: 000319182800003In this paper, we establish exact solutions for nonlinear evolution equations in...
In this article, we investigate a two-dimensional generalized shallow water wave equation. Lie symme...
In this paper, a new extended (3+1)-dimensional shallow water wave equation is discussed via Lie sym...
ABSTRACT. Shallow water waves are governed by a pair of non-linear partial differ-ential equations. ...
This paper presents a new function expansion method for finding traveling wave solution of a non-lin...
This paper presents a new function expansion method for finding traveling wave solution of a non-lin...
We present the projective Riccati equations method to obtainexact solutions for the generalized shal...
Thesis (M.Sc. (Applied Mathematics) North-West University, Mafikeng Campus, 2013Master
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
Abstract. We present the projective Riccati equations method to obtain exact solutions for the gener...
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
One strategy for solving the shallow water equations in the finite element community is to reformula...
Graduation date: 1991A nonlinear wave equation is developed, modeling the evolution in time of shall...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
WOS: 000319182800003In this paper, we establish exact solutions for nonlinear evolution equations in...
In this article, we investigate a two-dimensional generalized shallow water wave equation. Lie symme...
In this paper, a new extended (3+1)-dimensional shallow water wave equation is discussed via Lie sym...
ABSTRACT. Shallow water waves are governed by a pair of non-linear partial differ-ential equations. ...
This paper presents a new function expansion method for finding traveling wave solution of a non-lin...
This paper presents a new function expansion method for finding traveling wave solution of a non-lin...
We present the projective Riccati equations method to obtainexact solutions for the generalized shal...
Thesis (M.Sc. (Applied Mathematics) North-West University, Mafikeng Campus, 2013Master
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
Abstract. We present the projective Riccati equations method to obtain exact solutions for the gener...
This thesis examines the properties, applications and usefulness of the different conservation lawsi...
One strategy for solving the shallow water equations in the finite element community is to reformula...
Graduation date: 1991A nonlinear wave equation is developed, modeling the evolution in time of shall...
In this article, the two variable (G′/G,1/G)-expansion method is suggested to investigate new and fu...
WOS: 000319182800003In this paper, we establish exact solutions for nonlinear evolution equations in...