3rd International Symposium on Nonlinear Dynamics -- SEP 25-28, 2010 -- Shanghai, PEOPLES R CHINAWOS: 000289879400025In this paper, the Exp-function method is used to obtain generalized solitary solutions of the generalized Drinfel'd-Sokolov-Wilson (DSW) system and the generalized (2 + 1)-dimensional Burgers-type equation. Then, some of the solitary solutions are converted to periodic solutions or hyperbolic function solutions by a simple transformation. The results show that the Exp-function method is a powerful and convenient mathematical tool for solving nonlinear evolution equations with higher order nonlinearity. (C) 2010 Elsevier Ltd. All rights reserved
WOS: 000278152600013The generalized solitary solutions of the classical Drinfel'd-Sokolov-Wilson equ...
In this paper, we present an application of some known generalizations of the Exp-function method to...
AbstractIn this paper, the Exp-function method is used to obtain generalized solitary solutions of t...
AbstractIn this paper, the Exp-function method is used to obtain generalized solitary solutions of t...
AbstractA new application of the Exp-function method in combination with the dependent variable tran...
In this paper, we applied Exp-function method to some nonlinear evolution equations. The solution pr...
AbstractIn this paper, He’s exp-function method is used to construct solitary and soliton solutions ...
In this paper, we applied Exp-function method to some nonlinear evolution equations. The solution pr...
AbstractSome new generalized solitary solutions of the Klein–Gordon–Schrödinger equations are obtain...
We applied Exp-function method to some nonlinear evolution equations to obtain its exact solution. T...
AbstractIn this letter, the Kaup–Kupershmidt, (2+1)-dimensional Potential Kadomtsev–Petviashvili (sh...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
This article was published in the International Journal of Physical Sciences [© 2011 Academic Journa...
WOS: 000278152600013The generalized solitary solutions of the classical Drinfel'd-Sokolov-Wilson equ...
In this paper, we present an application of some known generalizations of the Exp-function method to...
AbstractIn this paper, the Exp-function method is used to obtain generalized solitary solutions of t...
AbstractIn this paper, the Exp-function method is used to obtain generalized solitary solutions of t...
AbstractA new application of the Exp-function method in combination with the dependent variable tran...
In this paper, we applied Exp-function method to some nonlinear evolution equations. The solution pr...
AbstractIn this paper, He’s exp-function method is used to construct solitary and soliton solutions ...
In this paper, we applied Exp-function method to some nonlinear evolution equations. The solution pr...
AbstractSome new generalized solitary solutions of the Klein–Gordon–Schrödinger equations are obtain...
We applied Exp-function method to some nonlinear evolution equations to obtain its exact solution. T...
AbstractIn this letter, the Kaup–Kupershmidt, (2+1)-dimensional Potential Kadomtsev–Petviashvili (sh...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
The Exp-function method is applied to construct a new type of solution of the coupled (2+1)-dimensio...
This article was published in the International Journal of Physical Sciences [© 2011 Academic Journa...
WOS: 000278152600013The generalized solitary solutions of the classical Drinfel'd-Sokolov-Wilson equ...
In this paper, we present an application of some known generalizations of the Exp-function method to...
AbstractIn this paper, the Exp-function method is used to obtain generalized solitary solutions of t...