AbstractIn this paper, two efficient analytic techniques namely the homotopy analysis transform method (HATM) and homotopy perturbation Sumudu transform method (HPSTM) are implemented to give a series solution of fractional convection-diffusion equation which describes the flow of heat. These proposed techniques introduce significance in the field over the existing techniques that make them computationally very attractive for applications. Numerical solutions clearly demonstrate the reliability and efficiency of HATM and HPSTM to solve strongly nonlinear fractional problems
We make use of the properties of the Sumudu transform to solve nonlinear fractional partial differen...
This article presents the approximate analytical solutions of first order linear partial differentia...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
AbstractIn this paper, two efficient analytic techniques namely the homotopy analysis transform meth...
This paper presents a comparative study of two popular analytical methods, namely the Homotopy Pertu...
AbstractThe purpose of this study is to introduce a new analytical method namely, fractional homotop...
AbstractThe main aim of the present work is to present a numerical algorithm for solving fractional ...
In this study, the homotopy perturbation transform method (HPTM) is performed to give analytical sol...
AbstractIn this study, the homotopy perturbation transform method (HPTM) is performed to give analyt...
The aim of this paper was to present a user friendly numerical algorithm based on homotopy perturbat...
AbstractThe aim of this paper was to present a user friendly numerical algorithm based on homotopy p...
AbstractRadiating extended surfaces are usually utilized to enhance the heat transfer between primar...
The aim of this article is to introduce a new approximate method, namely homotopy perturbation trans...
AbstractThe aim of this article is to introduce a new approximate method, namely homotopy perturbati...
Using the recently proposed homotopy perturbation Shehu transform method (HPSTM), we successfully co...
We make use of the properties of the Sumudu transform to solve nonlinear fractional partial differen...
This article presents the approximate analytical solutions of first order linear partial differentia...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
AbstractIn this paper, two efficient analytic techniques namely the homotopy analysis transform meth...
This paper presents a comparative study of two popular analytical methods, namely the Homotopy Pertu...
AbstractThe purpose of this study is to introduce a new analytical method namely, fractional homotop...
AbstractThe main aim of the present work is to present a numerical algorithm for solving fractional ...
In this study, the homotopy perturbation transform method (HPTM) is performed to give analytical sol...
AbstractIn this study, the homotopy perturbation transform method (HPTM) is performed to give analyt...
The aim of this paper was to present a user friendly numerical algorithm based on homotopy perturbat...
AbstractThe aim of this paper was to present a user friendly numerical algorithm based on homotopy p...
AbstractRadiating extended surfaces are usually utilized to enhance the heat transfer between primar...
The aim of this article is to introduce a new approximate method, namely homotopy perturbation trans...
AbstractThe aim of this article is to introduce a new approximate method, namely homotopy perturbati...
Using the recently proposed homotopy perturbation Shehu transform method (HPSTM), we successfully co...
We make use of the properties of the Sumudu transform to solve nonlinear fractional partial differen...
This article presents the approximate analytical solutions of first order linear partial differentia...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...