The behaviour of an epidemiological model
Bucur Maria–Liliana
ITM Web of Conferences · 2022
doi:10.1051/itmconf/20224901002 (opens in a new tab)
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Abstract
In this work we study the next system: { S′=A−β(1+vI)SIE′=β(1+vI)SI−αEI′=αE−γIR′=γI $$\[\left\{ {\begin{array}{*{20}{l}}{S'}& = &{A - \beta \left( {1 + vI} \right)SI}\\{E'}& = &{\beta \left( {1 + vI} \right)SI - \alpha E}\\{I'}& = &{\alpha E - \gamma I}\\{R'}& = &{\gamma I}\end{array}} \right.\]$$ which is a SEIR model, where first of all the probability of disease transmission depend linear of the number of infectious. We also consider and study the behaviour of the system if the probability of disease transmission depend of two degree polinom of the number of infectious.
Abstract licence: CC BY
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