Investigative Study of the Behavior of Lotka-Volterra Model of COVID-19

Several mathematical models have been fashioned since its inception to predict the future of coronavirus disease (COVID-19) and its transmission rate among the vast population. These models have had far-reaching consequences, in helping the organizations and governments take appropriate action to curb the pandemic. This paper presents an analytical study of a new mathematical model of COVID-19 that helps us in understanding the transmission levels of virus infection based on Lotka-Volterra (LV) modeling. Mathematical models can simulate the effects of various factors such as temperature and humidity levels on the disease. Considering only one patient, and studying the pattern of interfaces between cells in the host?s body, will enable us to discuss all the factors that work to spread the infection to vast population groups. Fraction calculus is one of the chief models recently implemented to simulate the spread of disease among the population, vital to explain the behaviors of ecological models. This paper aims to study the LV models of COVID-19 with fractional order.