In this article, we use the homotopy perturbation transform method to find the fractional Kersten–Krasil’shchik coupled Korteweg–de Vries (KdV) non-linear system. This coupled non-linear system is typically used to describe electric circuits, traffic flow, shallow water waves, elastic media, electrodynamics, etc. The homotopy perturbation method is modified with the help of the ρ-Laplace transformation to investigate the solution of the given examples to show the accuracy of the current technique. The solution of the given technique and the actual results are shown and analyzed with figures
WOS: 000292344300013Purpose - The purpose of this paper is to directly extend the homotopy perturbat...
In this article, the Elzaki homotopy perturbation method is applied to solve fractional stiff system...
The homotopy perturbation method (HPM) is applied to solve nonlinear partial differential equations ...
The main features of scientific efforts in physics and engineering are the development of models for...
The development of numeric-analytic solutions and the construction of fractional order mathematical ...
We put into practice relatively new analytical techniques, the Shehu decomposition method and the Sh...
In this work, we developed homotopy perturbation double Sumudu transform method (HPDSTM) which is ob...
This paper presents a novel approach for exploring the dynamics of fractional Kersten-Krasil'shchik ...
This article presents a homotopy perturbation transform method and a variational iterative transform...
In this article, two different methods, namely sub-equation method and residual power series method,...
We present new analytical approximated solutions for the space-time fractional nonlinear partial dif...
In this article, we use the homotopy perturbation method and the Adomian decomposition method with t...
The symmetry design of the system contains integer partial differential equations and fractional-ord...
In this article, we applied a new technique for solving the time-fractional coupled Korteweg-de Vrie...
In this article, fractional linear electrical systems are investigated. Analytical solutions of the ...
WOS: 000292344300013Purpose - The purpose of this paper is to directly extend the homotopy perturbat...
In this article, the Elzaki homotopy perturbation method is applied to solve fractional stiff system...
The homotopy perturbation method (HPM) is applied to solve nonlinear partial differential equations ...
The main features of scientific efforts in physics and engineering are the development of models for...
The development of numeric-analytic solutions and the construction of fractional order mathematical ...
We put into practice relatively new analytical techniques, the Shehu decomposition method and the Sh...
In this work, we developed homotopy perturbation double Sumudu transform method (HPDSTM) which is ob...
This paper presents a novel approach for exploring the dynamics of fractional Kersten-Krasil'shchik ...
This article presents a homotopy perturbation transform method and a variational iterative transform...
In this article, two different methods, namely sub-equation method and residual power series method,...
We present new analytical approximated solutions for the space-time fractional nonlinear partial dif...
In this article, we use the homotopy perturbation method and the Adomian decomposition method with t...
The symmetry design of the system contains integer partial differential equations and fractional-ord...
In this article, we applied a new technique for solving the time-fractional coupled Korteweg-de Vrie...
In this article, fractional linear electrical systems are investigated. Analytical solutions of the ...
WOS: 000292344300013Purpose - The purpose of this paper is to directly extend the homotopy perturbat...
In this article, the Elzaki homotopy perturbation method is applied to solve fractional stiff system...
The homotopy perturbation method (HPM) is applied to solve nonlinear partial differential equations ...