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Permanence and uniform asymptotic stability of almost periodic positive solutions for COVID-19 epidemic model with time delays
Journal of Mathematical Problems Equations and Statistics · 2024 · Vol. 5(1) · pp. 124–133
Abstract
In this paper we study a non-autonomous time-delayed COVID-19 epidemic model. By utilizing some differential inequalities, sufficient conditions are derived for the permanence of the model and we also obtain the existence and uniform asymptotic stability of almost periodic solutions for the addressed model by Lyapunov functional method. Finally numerical simulations are given to demonstrate our theoretical results.
Mathematical and Theoretical Epidemiology and Ecology ModelsFractional Differential Equations SolutionsCOVID-19 epidemiological studiesCoronavirus disease 2019 (COVID-19)Epidemic modelStability (learning theory)2019-20 coronavirus outbreakSevere acute respiratory syndrome coronavirus 2 (SARS-CoV-2)Exponential stabilityMathematicsApplied mathematicsVirologyMedicine
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References
Generalized Taylor’s formula
Applied Mathematics and Computation · 2006 · 934 citations
A familial cluster of pneumonia associated with the 2019 novel coronavirus indicating person-to-person transmission: a study of a family cluster
The Lancet · 2020 · 9,576 citations
Estimation of the Transmission Risk of the 2019-nCoV and Its Implication for Public Health Interventions
Journal of Clinical Medicine · 2020 · 1,472 citations
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