In this study, numerical results of a fractional-order multi-dimensional model of the Navier–Stokes equations will be achieved via adoption of two analytical methods, i.e., the Adomian decomposition transform method and the q-Homotopy analysis transform method. The Caputo–Fabrizio operator will be used to define the fractional derivative. The proposed methods will be implemented to provide the series form results of the given models. The series form results of proposed techniques will be validated with the exact results available in the literature. The proposed techniques will be investigated to be efficient, straightforward, and reliable for application to many other scientific and engineering problems
The aim of this article is to introduce a new analytical and approximate technique to obtain the sol...
This study proposes innovative methods for the time-fractional modified Degasperis–Procesi (mDP) and...
In this paper, the Elzaki transform decomposition method is implemented to solve the time-fractional...
In this article, we investigate the solution of the fractional multidimensional Navier–Stokes equati...
In this paper, we present a reliable algorithm based on the new homotopy perturbation transform meth...
AbstractIn this paper, a new approximate solution of time-fractional order multi-dimensional Navier–...
In this paper, a new approximate solution of time-fractional order multi-dimensional Navier–Stokes e...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
The main features of scientific efforts in physics and engineering are the development of models for...
In this paper, we introduce a modified method which is constructed by mixing the residual power seri...
The purpose of this study is to develop the third order time fractional partial differential equatio...
In this paper, three types of fractional order partial differential equations, including the fractio...
AbstractIn this paper we have used the homotopy analysis method (HAM) to obtain solutions of multi-t...
AbstractIn this paper we have used the homotopy analysis method (HAM) to obtain solution of multi-or...
In this paper, numerical solution of fractional order Navier-Stokes equations in unsteady viscous fl...
The aim of this article is to introduce a new analytical and approximate technique to obtain the sol...
This study proposes innovative methods for the time-fractional modified Degasperis–Procesi (mDP) and...
In this paper, the Elzaki transform decomposition method is implemented to solve the time-fractional...
In this article, we investigate the solution of the fractional multidimensional Navier–Stokes equati...
In this paper, we present a reliable algorithm based on the new homotopy perturbation transform meth...
AbstractIn this paper, a new approximate solution of time-fractional order multi-dimensional Navier–...
In this paper, a new approximate solution of time-fractional order multi-dimensional Navier–Stokes e...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
The main features of scientific efforts in physics and engineering are the development of models for...
In this paper, we introduce a modified method which is constructed by mixing the residual power seri...
The purpose of this study is to develop the third order time fractional partial differential equatio...
In this paper, three types of fractional order partial differential equations, including the fractio...
AbstractIn this paper we have used the homotopy analysis method (HAM) to obtain solutions of multi-t...
AbstractIn this paper we have used the homotopy analysis method (HAM) to obtain solution of multi-or...
In this paper, numerical solution of fractional order Navier-Stokes equations in unsteady viscous fl...
The aim of this article is to introduce a new analytical and approximate technique to obtain the sol...
This study proposes innovative methods for the time-fractional modified Degasperis–Procesi (mDP) and...
In this paper, the Elzaki transform decomposition method is implemented to solve the time-fractional...