1. Data-driven mathematical modeling approaches for COVID-19: A survey.
- Author
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Demongeot, Jacques and Magal, Pierre
- Abstract
In this review, we successively present the methods for phenomenological modeling of the evolution of reported and unreported cases of COVID-19, both in the exponential phase of growth and then in a complete epidemic wave. After the case of an isolated wave, we present the modeling of several successive waves separated by endemic stationary periods. Then, we treat the case of multi-compartmental models without or with age structure. Eventually, we review the literature, based on 260 articles selected in 11 sections, ranging from the medical survey of hospital cases to forecasting the dynamics of new cases in the general population. This review favors the phenomenological approach over the mechanistic approach in the choice of references and provides simulations of the evolution of the number of observed cases of COVID-19 for 10 states (California, China, France, India, Israel, Japan, New York, Peru, Spain and United Kingdom). • Social changes influencing the contact rate transmission. • Phenomenological model and predictions for epidemic outbreaks. • Time-dependent parameters identification in epidemic models. • Environmental changes influencing the contact rate of transmission. • Public health policies and mutation dynamics changing the conditions of contagion. [ABSTRACT FROM AUTHOR]
- Published
- 2024
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