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Dengue Transmission Model with Age-Dependent Survival Rates in the Presence of Wolbachia Infection

机译:存在Wolbachia感染的具有年龄依赖性生存率的登革热传播模型

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In this paper we devise a mathematical model for the transmission of dengue disease with an assumption that there is an age-dependent function describing the survivorship of individuals for both human and mosquito populations. We also assume that there is a wolbachia bacterial infection into the mosquito population, reflected by the decreasing of mosquito's life expectancy and biting rate. We derive the basic reproduction number and re-establish the well known rule of thumb of the minimum vaccination coverage to control a disease in the context of vector-borne disease with age-dependent survival rates. The effect of the presence of wolbachia infection in the basic reproduction number of dengue is also discussed, to explore the infection as a potential biological control to eliminate the disease. We compare the strategy of wolbachia introduction with the existing strategy such as vaccination.
机译:在本文中,我们设计了一个登革热疾病传播的数学模型,并假设存在一个描述年龄的函数,该函数描述了人类和蚊子种群的生存状况。我们还假定蚊子种群中有沃尔巴氏菌感染,这是由于蚊子的预期寿命和咬人率下降所致。我们得出基本的繁殖数,并重新建立起最小疫苗接种覆盖率的众所周知的经验法则,以控制在媒介传播的疾病中以年龄依赖的存活率的疾病。还讨论了沃尔巴克菌感染的存在对登革热基本繁殖数量的影响,以探讨这种感染作为消除该病的潜在生物控制方法。我们将沃尔巴克氏菌引进策略与现有策略(如疫苗接种)进行了比较。

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