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                    Mathematical analysis of a discrete system modeling COVID-19.
                
                                    
                
                
                    Published:
28 April 2023
by MDPI
in The 1st International Online Conference on Mathematics and Applications
session Mathematical Biology
                
                                    
                
                
                    Abstract: 
                                    COVID-19 is one of the worst pandemics ever, it is spreading rapidly creating a health crisis around the world. This disease, which continues to seriously threaten human life, has caused more than 664 million confirmed cases and 6.7 million deaths worldwide.
In this work, we propose a discrete mathematical model to predict the evolution of the dynamics of Covid-19,  calculating the base reproduction number R0 and the equilibrium points, then we perform the stability analysis and the sensitivity analysis. Finally, we end with a numerical analysis.
                        Keywords: Sensitivity analysis; Stability analysis; The basic reproduction number; Discrete system; modeling in epidemiology.
                    
                
                
                
                
                                    Comments on this paper
                                                                    
                                                    
                                    Luka Iuns
                            
            
                25 May 2023
            
        
                This article is a shell shockers gem. The topic is not only relevant but also incredibly interesting. The author's approach to the subject is fresh and inventive, presenting ideas that I haven't encountered before
            
        
            