This manuscript is devoted to focusing on the modeling and numerical solution of the
dynamical model of Typhoid Fever. We use the Atangana–Baleanu operator with the Mittag …

In this paper, we study the existence of numerical solution and stability of a chemostat model
under fractal fractional order derivative. First, we investigate the positivity and roundedness …

A mathematical model of progressive disease of the nervous system also called multiple
sclerosis (MS) is studied in this manuscript. The proposed model is investigated under the …

In this paper, we study a mathematical model of Hepatitis C Virus (HCV) infection. We
present a compartmental mathematical model involving healthy hepatocytes, infected …

In this paper, we propose a delayed predator–prey model in the presence of prey herd
behavior. The main goal of this research is to provide the bifurcation analysis of the …

In this research, we investigate the global properties of the heroin epidemic model with time
distributed delay and nonlinear incidence function. We show that the system has threshold …

We investigate the appropriate and sufficient conditions for the existence and uniqueness of
a solution for a coupled system of Atangana–Baleanu fractional equations with a p …

This paper establishes a mathematical model of the Zika virus infection with the sexual
transmission route under the generalized Caputo-type fractional derivative. The model …

New results on a coupled system for second-order pantograph equations with ABC fractional
derivatives Page 1 http://www.aimspress.com/journal/Math AIMS Mathematics, 7(10) …

In demand to minimize the environmental impacts produced by building materials, the
opportunity of using cement stabilized soil tiles has been evaluated. Fired clay roofing tiles …