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Mathematical modeling of dengue epidemic: control methods and vaccination strategies

机译:登革热流行病的数学建模:控制方法和疫苗接种策略

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Dengue is, in terms of death and economic cost, one of the most important infectious diseases in the world. So, its mathematical modeling can be a valuable tool to help us to understand the dynamics of the disease and to infer about its spreading by the proposition of control methods. In this paper, control strategies, which aim to eliminate the Aedes aegypti mosquito, as well as proposals for the vaccination campaign are evaluated. In our mathematical model, the mechanical control is accomplished through the environmental support capacity affected by a discrete function that represents the removal of breedings. Chemical control is carried out using insecticide and larvicide. The efficiency of vaccination is studied through the transfer of a fraction of individuals, proportional to the vaccination rate, from the susceptible to the recovered compartments. Our major find is that the dengue fever epidemic is only eradicated with the use of an immunizing vaccine because control measures, directed against its vector, are not enough to halt the disease spreading. Even when the infected mosquitoes are eliminated from the system, the susceptible ones are still present, and infected humans cause dengue fever to reappear in the human population.
机译:在死亡和经济成本方面,登革热是世界上最重要的传染病之一。因此,其数学建模可以是有价值的工具,可以帮助我们理解疾病的动态,并通过控制方法的命题推断出蔓延。在本文中,旨在消除AEDES AEGYPTI蚊子的控制策略以及疫苗接种活动的提案。在我们的数学模型中,通过受离散函数影响的环境支持能力来实现机械控制,该函数代表繁殖的去除。化学对照使用杀虫剂和幼虫方式进行。通过转移敏感速率的一部分(比例)从易受回收的隔室转移来研究疫苗接种效率。我们的专业发现是,登革热疫情仅利用免疫疫苗消灭,因为针对其载体的控制措施不足以停止疾病传播。即使从系统中淘汰感染的蚊子时,易受影响的蚊子仍然存在,并且感染的人类会导致登革热重新出现在人类人群中。

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