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Optimal isolation control strategies and cost-effectiveness analysis of a two-strain avian influenza model

机译:两株禽流感模型的最佳隔离控制策略和成本效益分析

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The most important and effective measures against disease outbreaks in the absence of valid medicines or vaccine are quarantine and isolation strategies. In this paper optimal control theory is applied to a system of ordinary differential equation describing a two-strain avian influenza transmission via the Pontryagin's Maximum Principle. To this end, a pair of control variables representing the isolation strategies for individuals with avian and mutant strains were incorporated into the transmission model. The infection averted ratio (IAR) and the incremental cost-effectiveness ratio (ICER) were calculated to investigate the cost-effectiveness of all possible combinations of the control strategies. The simulation results show that the implementation of the combination strategy during the epidemic is the most cost-effective strategy for avian influenza transmission. This is followed by the control strategy involving isolation of individuals with the mutant strain. Also observed was the fact that low mutating and more virulent virus results in an increased control effort of isolating individuals with the avian strain; and high mutating with more virulent virus results in increased efforts in isolating individuals with the mutant strain.
机译:在没有有效药物或疫苗的情况下,针对疾病暴发的最重要,最有效的措施是隔离和隔离策略。本文将最优控制理论应用于常微分方程系统,该系统通过庞特里亚金的最大原理描述了两株禽流感的传播。为此,将代表禽类和突变株个体隔离策略的一对控制变量纳入了传播模型。计算了避免感染率(IAR)和成本效益比增量(ICER),以研究控制策略所有可能组合的成本效益。模拟结果表明,在流行期间实施联合策略是禽流感传播的最具成本效益的策略。其次是控制策略,该策略涉及用突变菌株分离个体。还观察到这样的事实,即低突变和更具毒性的病毒会导致增加用禽毒株分离个体的控制努力。高毒力病毒的高突变导致在分离带有突变株的个体方面的工作越来越多。

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