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An almost periodic Ross-Macdonald model with structured vector population in a patchy environment

机译:一种差不多周期的罗斯 - 麦克诸尔型模型,具有拼凑的环境中具有结构化载体种群

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摘要

An almost periodic Ross-Macdonald model with age structure for the vector population in a patchy environment is considered. The basic reproduction ratio R0 for this model is derived and a threshold-type result on its global dynamics in terms of R0 is established. It is shown that the disease is uniformly persistent if R0 > 1, while the disease will die out if R0 < 1. Numerical simulations show that the biting rate greatly affects the disease transmission, and human migration sometimes could reduce the transmission risk. We further obtain a condition numerically to determine whether a control strategy on migration is necessary. Moreover, numerical results indicate that prolonging the length ofmaturation period of vector is beneficial to the disease control, and the threshold length of the maturation period for disease outbreak can be computed. Finally, the comparison between the almost periodic and periodicmodels shows that the periodic model may overestimate or underestimate the disease transmission risk.
机译:考虑了具有斑驳环境中的载体种群年龄结构的几乎定期的罗斯 - 麦克隆模型。派生该模型的基本再现比R0并建立了在R0方面的全局动态上的阈值类型结果。结果表明,如果R0 <1,则疾病将均匀地持续存在,而疾病将消失,如果R0 <1.数值模拟表明咬合率大大影响疾病传播,则人类迁移有时可以降低传输风险。我们进一步在数字上获得了一个条件,以确定是否需要对迁移的控制策略是必要的。此外,数值结果表明,延长载体的饱和期长度有利于疾病控制,并且可以计算疾病爆发的成熟期的阈值长度。最后,几乎周期性和季节性统治之间的比较表明,周期性模型可能会高估或低估疾病传输风险。

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