A Discrete Mathematical Model of the Variable State of the Pandemic
Avtandil Bardavelidze, János Sztrik, Khatuna Bradvelidze, Irakli Basheleishvili · International Journal of Computer and Information Technology(2279-0764) · 2022
The paper describes and analyzes a discrete mathematical model of the variable state of the pandemic, which is important for determining production quantities of vaccines and antiviral drugs, predicting the number of infected persons, and the intensity of the process of disseminating information or new ideas to the public. According to the system of differential equations of the pandemic, a discrete mathematical model in vector-matrix form was developed and the equilibrium of the model in the space state was proved. As a result of the implementation of the pandemic model, the discrete dynamic curves of the variable state were obtained in a Matlab package.