Both mathematics and science exhibit a reciprocally advantageous and close relationship.
The undeniable significance of mathematics in diverse scientific fields, including electrical …

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 …

This article aims to introduce and analyze a diabetes mellitus model of fractional order,
utilizing the ABC derivative. Diabetes mellitus is a prevalent and significant disease …

In this study, a mathematical model for studying the dynamics of monkeypox virus
transmission with non-pharmaceutical intervention is created, examined, and simulated …

In this paper, we study a Caputo–Fabrizio fractional order epidemiological model for the
transmission dynamism of the severe acute respiratory syndrome coronavirus 2 pandemic …

Bovine Brucellosis, a zoonotic disease, can infect cattle in tropical and subtropical areas. It
remains a critical issue for both human and animal health in many parts of the world …

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 …

In this study, we present the Pneumococcal Pneumonia infection model using fractional
order derivatives in the Caputo-Fabrizio sense. We use fixed-point theory to prove the …

This study proposes a novel mathematical framework to study the spread dynamics of
diseases. A measles model is developed by dividing the vaccinated compartment into the …

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 …