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韩国2009年甲型H1N1流感传播动力学的数学模型及最优控制策略

Mathematical model of transmission dynamics and optimal control strategies for 2009 A/H1N1 influenza in the Republic of Korea.

作者信息

Kim Soyoung, Lee Jonggul, Jung Eunok

机构信息

Department of Mathematics, Konkuk University, Seoul 143-701, Republic of Korea.

出版信息

J Theor Biol. 2017 Jan 7;412:74-85. doi: 10.1016/j.jtbi.2016.09.025. Epub 2016 Oct 18.

Abstract

A mathematical model for the transmission dynamics of the 2009 A/H1N1 influenza epidemic in the Republic of Korea is developed. The simulation period is separated into three consecutive periods based on the government's intervention strategies: the nonpharmaceutical strategy is used during Period 1. The nonpharmaceutical and antiviral strategies are executed during Period 2 and the vaccine strategy is added during Period 3. During Period 1, we estimate the reduction in the transmission rate due to the government's intervention policies as a difference between the data-fitted and uncontrolled transmission rate that is derived from the basic reproductive number, R, of the model without intervention. This quantified reduced transmission rate is used as an upperbound of the nonpharmaceutical control for studying optimal control strategies, which is a new approach for determining the realistic upperbound of control. In this study, we also explore the real-time prediction of incidence using the mathematical model during the early stage of the epidemic. We investigate the impact of vaccination coverage and timing with respect to the cumulative incidence. The result implies that early vaccination plays a significant role for preventing the epidemic.

摘要

建立了韩国2009年甲型H1N1流感疫情传播动力学的数学模型。根据政府的干预策略,模拟期分为三个连续阶段:第一阶段采用非药物策略;第二阶段执行非药物和抗病毒策略;第三阶段增加疫苗策略。在第一阶段,我们将政府干预政策导致的传播率降低估计为数据拟合的传播率与无干预模型的基本再生数R得出的无控制传播率之间的差值。这种量化的降低传播率用作研究最优控制策略的非药物控制上限,这是确定实际控制上限的一种新方法。在本研究中,我们还利用该数学模型在疫情早期阶段探索发病率的实时预测。我们研究了疫苗接种覆盖率和接种时间对累计发病率的影响。结果表明,早期接种疫苗对预防疫情起着重要作用。

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