This article investigates a family of approximate solutions for the fractional model (in the
Liouville-Caputo sense) of the Ebola virus via an accurate numerical procedure (Chebyshev …

The main aim of this manuscript is to obtain the approximate solutions of the nonlinear
Logistic equation of fractional order by develo** a collocation approach based on the …

The present study aimed to develop and investigate the local discontinuous Galerkin
method for the numerical solution of the fractional logistic differential equation, occurring in …

In this study, we propose to introduce and apply an accurate numerical procedure to solve
the mathematical model of fractional order, which describes the electrical circuits composed …

The major objective of this work is to evaluate and study the model of coronavirus illness by
providing an efficient numerical solution for this important model. The model under …

The idea of this work is to provide a pseudo‐operational collocation scheme to deal with the
solution of the variable‐order time‐space fractional KdV–Burgers–Kuramoto equation …

In the presented work, we present an accurate procedure, which is the spectral method, to
find a solution to a certain class of the very important fractional (described by the Liouville …

A primary aim of this study is to examine and simulate a fractional Coronavirus disease
model by providing an efficient method for solving numerically this important model. In the …

In this article, a numerical technique for solving numerically the fractional‐order logistic
equation (FLE) is presented. The fractional‐order derivative of the studied problem is given …

In this article, we study the numerical technique for variable‐order fractional reaction‐
diffusion and subdiffusion equations that the fractional derivative is described in Caputo's …