Mathematical Analysis of a Fractional COVID-19 Model Applied to Wuhan, Spain and Portugal
Faical Ndairou, Delfim F. M. Torres

TL;DR
This paper provides a mathematical analysis of a fractional-order COVID-19 model, demonstrating its stability and biological validity through theoretical proofs and numerical simulations across Wuhan, Spain, and Portugal.
Contribution
It introduces a fractional-order COVID-19 model and proves its global stability, offering new insights into disease dynamics and control strategies.
Findings
Model is mathematically and biologically well posed
Global stability of disease-free equilibrium proven
Numerical simulations confirm stability and convergence
Abstract
We propose a qualitative analysis of a recent fractional-order COVID-19 model. We start by showing that the model is mathematically and biologically well posed. Then, we give a proof on the global stability of the disease free equilibrium point. Finally, some numerical simulations are performed to ensure stability and convergence of the disease free equilibrium point.
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