Abstract
This investigation deals with a discrete dynamic system of susceptible-infected-susceptible epidemic (SISE) using the Tsallis entropy. We investigate the positive and maximal solutions of the system. Stability and equilibrium are studied. Moreover, based on the Tsallis entropy, we shall formulate a new design for the basic reproductive ratio. Finally, we apply the results on live data regarding COVID-19.
Subject
General Physics and Astronomy
Reference35 articles.
1. A Short History of Mathematical Population Dynamics;Nicolas,2011
2. A contribution to the mathematical theory of epidemics;Kermack;Proc. R. Soc. A,1927
3. A new way of investigating the asymptotic behaviour of a stochastic SIS system with multiplicative noise
4. Dynamics of an SIS reaction-diffusion epidemic model for disease transmission;Huang;Math. Biosci. Eng.,2017
5. Dynamics of the impact of Twitter with time delay on the spread of infectious diseases
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