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The behaviour of measles transmission in three different populations

机译:三种不同群体麻疹传输的行为

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SIR Model can be employed to model the transmission of either fatal or non-fatal disease within a closed population based on certain assumptions. In this paper, the behaviour of non-fatal diseases transmission model is observed from three types of population, that is (i) increasing population, (ii) constant population, (iii) decreasing population. This paper acquired two equilibria, i.e, the disease-free equilibrium point {formula} and the endemic equilibrium point {formula} the disease-free equilibrium, the behaviour of the model is stable when {formula}, while at the endemic equilibrium, its behaviour is stable for any positive parameters α, β, μ, μ_S, μ_I and μ_R.
机译:可以使用SIR模型来模拟基于某些假设在封闭群体内的致命或非致命疾病的传播。在本文中,观察到非致命性疾病传输模型的行为从三种类型的人群中观察到(i)增加人口,(ii)持续群体,(iii)减少人口。本文获得了两种平衡,即无疾病平衡点{公式}和流动性平衡点(无疾病平衡,当{公式}时,模型的行为是稳定的,而在流动均衡时,其行为对于任何正参数α,β,μ,μ_,μ_i和μ_r是稳定的。

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