Mathematical Analysis of a COVID-19 SEIQR Model with Time-Varying Transmission
Threshold conditions for a COVID-19 susceptible-exposed-infectious-treated-recovered (SEIQR) model with constant recruitment rate and time-varying transmission rate are studied. Results show that the condition R¯ < 1, with R¯ as the reproduction number of the average system, is sufficient but not...
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| Main Authors: | , , |
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| Format: | text |
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Archīum Ateneo
2024
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| Subjects: | |
| Online Access: | https://archium.ateneo.edu/mathematics-faculty-pubs/262 https://doi.org/10.1063/5.0192872 |
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| Institution: | Ateneo De Manila University |
| Summary: | Threshold conditions for a COVID-19 susceptible-exposed-infectious-treated-recovered (SEIQR) model with constant recruitment rate and time-varying transmission rate are studied. Results show that the condition R¯ < 1, with R¯ as the reproduction number of the average system, is sufficient but not necessary to establish the local asymptotic stability of the disease-free equilibrium of the system (SEIQR). Furthermore, as long as R¯ < 1, the disease is eradicated regardless of the number of infectious agents at the beginning. |
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