In this article, the approximate solutions of the non-linear Drinfeld-Sokolov-Wilson equation with fractional time derivative have been obtained. The fractional derivative is described in the Caputo sense. He’s polynomial is used to tackle the nonlinearity which arise in our considered problems. A time fractional nonlinear partial differential equation has been computed numerically. The numerical procedures illustrate the effectiveness and reliability of the method. Effects of fractional order time derivatives on the solutions for different particular cases are presented through graphs
An approximate-analytical method known as reduced differential transform method (rdtm) is proposed t...
This Letter applies the modified He's homotopy perturbation method (HPM) suggested by Momani and Odi...
AbstractIn this article, we study an approximate analytical solution of linear and nonlinear time-fr...
The article aims to investigate the fractional Drinfeld-Sokolov-Wilson system with fractal dimension...
The idea proposed in this work is to extend the ZZ transform method to resolve the nonlinear fractio...
AbstractThe fractional derivatives in the sense of Caputo, and the homotopy perturbation method are ...
In this work, the fractional Lie symmetry method is used to find the exact solutions of the time-fra...
AbstractIn this article, the homotopy perturbation method proposed by J.- H. He is adopted for solvi...
This article presents the approximate analytical solutions of first order linear partial differentia...
Fractional calculus is a branch of calculus that generalizes the derivative of a function to arbitra...
AbstractIn this paper, the approximate analytical solutions of Benney–Lin equation with fractional t...
WOS: 000288056400013In this study, we used the homotopy perturbation method (HPM) for solving fracti...
The purpose of this article is to solve a nonlinear fractional Klein–Fock–Gordon equation that invol...
Purpose - The purpose of this paper is to consider the time-fractional diffusion-wave equation. The ...
In this article, a new numerical method is proposed for solving a class of fractional order optimal ...
An approximate-analytical method known as reduced differential transform method (rdtm) is proposed t...
This Letter applies the modified He's homotopy perturbation method (HPM) suggested by Momani and Odi...
AbstractIn this article, we study an approximate analytical solution of linear and nonlinear time-fr...
The article aims to investigate the fractional Drinfeld-Sokolov-Wilson system with fractal dimension...
The idea proposed in this work is to extend the ZZ transform method to resolve the nonlinear fractio...
AbstractThe fractional derivatives in the sense of Caputo, and the homotopy perturbation method are ...
In this work, the fractional Lie symmetry method is used to find the exact solutions of the time-fra...
AbstractIn this article, the homotopy perturbation method proposed by J.- H. He is adopted for solvi...
This article presents the approximate analytical solutions of first order linear partial differentia...
Fractional calculus is a branch of calculus that generalizes the derivative of a function to arbitra...
AbstractIn this paper, the approximate analytical solutions of Benney–Lin equation with fractional t...
WOS: 000288056400013In this study, we used the homotopy perturbation method (HPM) for solving fracti...
The purpose of this article is to solve a nonlinear fractional Klein–Fock–Gordon equation that invol...
Purpose - The purpose of this paper is to consider the time-fractional diffusion-wave equation. The ...
In this article, a new numerical method is proposed for solving a class of fractional order optimal ...
An approximate-analytical method known as reduced differential transform method (rdtm) is proposed t...
This Letter applies the modified He's homotopy perturbation method (HPM) suggested by Momani and Odi...
AbstractIn this article, we study an approximate analytical solution of linear and nonlinear time-fr...