In this paper, based on the idea of the homogeneous balance method, the special truncated expansion method is improved. The Burgers-KdV equation is discussed and its many exact solutions are obtained with the computerized symbolic computation system Mathematica. Our method can be applied to finding exact solutions for other nonlinear partial differential equations too
AbstractIn this article, new extension of the generalized and improved (G′/G)-expansion method is pr...
Burgers Equation has been widely studied because of its application in various physical phenomena as...
A method is developed for establishing the exact solvability of nonlinear evolution equations in one...
In this Letter, the (G\u27/G) -expansion method is proposed to seek exact solutions of nonlinear evo...
AbstractIn this paper, we present a solution methodology that utilizes symbolic computations to obta...
AbstractIn this work, we established some exact particular solutions with parameters for Modified Kd...
In this work, we established some exact particular solutions with parameters for Modified KdV-ZK Equ...
This paper proposes a new approach of Ǵ/G-expansion method for constructing more general exact solu...
In this article, a new ( GG / ′)-expansion method is proposed, where)(ξGG = satisfies a second orde...
AbstractIn this paper, the new idea of finding the exact solutions of the nonlinear evolution equati...
In this Letter, the (G'/G)-expansion method is proposed to seek exact solutions of nonlinear evolut...
A method for solving three types of nonlinear evolution equations namely KdV, modified KdV and Burge...
We applied Exp-function method to some nonlinear evolution equations to obtain its exact solution. T...
In this paper, a generalized simplest equation method is proposed to seek exact solutions of nonline...
In this work, the extended homogeneous balance method is used to derive exact solutions of nonlinear...
AbstractIn this article, new extension of the generalized and improved (G′/G)-expansion method is pr...
Burgers Equation has been widely studied because of its application in various physical phenomena as...
A method is developed for establishing the exact solvability of nonlinear evolution equations in one...
In this Letter, the (G\u27/G) -expansion method is proposed to seek exact solutions of nonlinear evo...
AbstractIn this paper, we present a solution methodology that utilizes symbolic computations to obta...
AbstractIn this work, we established some exact particular solutions with parameters for Modified Kd...
In this work, we established some exact particular solutions with parameters for Modified KdV-ZK Equ...
This paper proposes a new approach of Ǵ/G-expansion method for constructing more general exact solu...
In this article, a new ( GG / ′)-expansion method is proposed, where)(ξGG = satisfies a second orde...
AbstractIn this paper, the new idea of finding the exact solutions of the nonlinear evolution equati...
In this Letter, the (G'/G)-expansion method is proposed to seek exact solutions of nonlinear evolut...
A method for solving three types of nonlinear evolution equations namely KdV, modified KdV and Burge...
We applied Exp-function method to some nonlinear evolution equations to obtain its exact solution. T...
In this paper, a generalized simplest equation method is proposed to seek exact solutions of nonline...
In this work, the extended homogeneous balance method is used to derive exact solutions of nonlinear...
AbstractIn this article, new extension of the generalized and improved (G′/G)-expansion method is pr...
Burgers Equation has been widely studied because of its application in various physical phenomena as...
A method is developed for establishing the exact solvability of nonlinear evolution equations in one...