In this paper, we present a deterministic mathematical model of monkeypox virus by using
both classical and fractional-order differential equations. The model includes all of the …

The motive of this work is to provide the numerical performances of the monkeypox
transmission mathematical model by using a novel deep neural network process with eleven …

In this paper, we develop a new mathematical model based on the Atangana Baleanu
Caputo (ABC) derivative to investigate meningitis dynamics. We explain why fractional …

This study proposes a fractional-order mathematical model for malaria and COVID-19 co-
infection using the Atangana–Baleanu Derivative. We explain the various stages of the …

In this work, we examine the impact of certain preventive measures for effective measles
control. To do this, a mathematical model for the dynamics of measles transmission is …

This work concerns the epidemiology of infectious diseases like monkeypox (mpox) in
humans and animals. Our models examine transmission scenarios, including transmission …

Mumps is one of the diseases that pose global threat to children well-being. In this paper,
the problem of the spread of mumps in a closed population is investigated using a SIR …

In this paper, we consider a deterministic model of malaria transmission. Adomian
decomposition method (ADM) is used to calculate an approximation to the solution of the …

This work discusses the challenge posed by the simultaneous occurrence of malaria and
COVID-19 coinfection on global health systems. We propose a novel fractional order …

In this paper, we have developed a deterministic dynamic model of malaria transmission
governed by a non-linear system of differential equations. We consider global dynamic of …