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- W4313294073 abstract "In this work, based on theory of differential systems and stability theory, we are in the first stage to study some applications of differential systems in real-world modelling problems. Here, we propose a mathematical epidemic model, namely SEIR epidemic model with saturated treatment to describe the COVID-19 infection. Based on the next–generation matrix method and the theory of Lyapunov stability, we evaluate the basic reproduction number and investigate the asymptotic behavior of disease-free equilibrium. Additionally, in the case , we also prove the existence of a unique endemic equilibrium. Finally, in order to dicuss the effect of isolation control strategies, we study the optimal control problem for this epidemic model." @default.
- W4313294073 created "2023-01-06" @default.
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- W4313294073 date "2022-12-28" @default.
- W4313294073 modified "2023-10-07" @default.
- W4313294073 title "Some notes on the dynamic behavior of COVID-19 epidemic disease governed by modified SEIR epidemic model with saturated treatment function" @default.
- W4313294073 doi "https://doi.org/10.56764/hpu2.jos.2022.1.2.3-23" @default.
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