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Mathematical modeling and stability of SARS-CoV-2 transmission dynamics among domestic tourists in Thailand
Author(s)
Sungchasit, Rattiya
Date Issued
February 1, 2025
Type
Article
Abstract
The defined epidemiological model system explaining the spread of infectious diseases characterized with SARS-CoV-2 is analysed. The resulting SEIQR model is analysed in a closed system. It considers the basic reproductive value, the equilibrium point, local subclinical stability of the disease-free equilibrium point and local subclinical stability of the endemic equilibrium point. This is examined and the asymptotic dynamics of the appropriate model system are investigated. Further, a sensitivity analysis supplemented by simulations is prepared in advance to impose how changes in parameters involve the dynamic behaviours of the model.
Citation
Journal of Applied Mathematics and Computing, 71(1), 173-202, 2025