具有反馈接种控制的非线性SEIR流行病模型

R. Nistal, M. Sen, S. Alonso-Quesada, A. Ibeas
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引用次数: 2

摘要

介绍了一种描述一般疾病的数学模型,并研究了亚种群的动态。通过对连续时间模型的线性化,确定了平衡点的稳定性和疾病的特征。由于疾病的性质,对模型进行离散化,以便应用一些包含反馈回路的自适应疫苗接种策略。此外,还将这些技术与传统的常规疫苗接种策略进行了比较。所获得的结果表明,在疫苗接种的适应性策略的使用可能有所改善。
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A nonlinear SEIR epidemic model with feedback vaccination control
A mathematical model describing a generic disease is introduced and the dynamics of the subpopulations are studied. Through linearization of the continuous-time model, the stability of the equilibrium points and the characteristics of the disease are defined properly. Due to the nature of the disease, the model is discretized in order to apply some adaptive vaccination strategies involving feedback loops. Furthermore, such techniques are compared to the traditional regular-vaccination strategies. The obtained results indicate a possible improvement in the use of the adaptive strategies for vaccination.
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