Recently, researchers have been interested in studying fractional differential equations and
their solutions due to the wide range of their applications in many scientific fields. In this …

In this study, we apply the fractional Laplace variational iteration method (FLVIM), a
computer methodology for exploring fractional Navier–Stokes equation solutions. In light of …

A new definition of fractional derivative (NFD) with order α≥ 0, is developed in this paper.
The new derivative has a smooth kernel that takes on two different representations for the …

An Analytical Technique to Obtain Approximate Solutions of Nonlinear Fractional PDEs Page 1
Journalof Educationfor Pure Science- University of Thi-Qar Vol.14, No.1 (2024) Website …

Analytical Solutions for the Nonlinear Homogeneous Fractional Biological Equation using a
Local Fractional Operator Page 1 Journalof Educationfor Pure Science- University of Thi-Qar …

In this paper, the Burgers' equations using the fractional derivative of Atangana-Baleanu
sense are investigated and discussed. A Laplace variational iteration approach is used to …

The fractional natural variation iteration analysis is used in this study to analyze partial
differential equations using the Caputo fractional operator (FNVIM). The FNVIM approach …

To solve fractional order fractional order Burger's equations, a hybrid technique named
Atangana-Baleanu fractional variational iteration method (ABVIM) has been applied. Two …

Abstract The Yang Adomian decomposition technique (YADM) is an excellent analytical tool
employed in this study to solve the partial differential equations (PDEs). The result of the …

In this paper, we are concerned with finding approximate solutions to biological population
model by using fractional Adomian decomposition method (FADM). The presented method …