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A comprehensive model of spread of malaria in humans and mosquitos

机译:疟疾在人类和蚊子中传播的综合模型

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Mathematical models have the capability to incorporate statistical data so that infectious diseases can be studied in-depth. In this article, we use mathematical modeling to study malaria through a combination of the Susceptible, Exposed, Infectious and Recovered (SEIR) Model for humans; Susceptible, Exposed and Infectious (SEI) Model for mosquitos; and the Four Stage Life Cycle Model of the mosquito. Due to the fact that malaria is spread to humans through the bite of a female mosquito that has been infected by the plasmodium parasite, the impacts of mosquitos are also studied in this paper using the SEI Model. Finally, the growth of the mosquito population is directly related to the spread of malaria, the Four Stage Life Cycle is incorporated to model the effects of climate change and interspecies competition within the mosquito life cycle stages of Egg, Larvae, and Pupae. The combination of these models are used to show the growth and spread of malaria.
机译:数学模型具有合并统计数据的能力,因此可以深入研究传染病。在本文中,我们使用数学模型通过对人类的易感,暴露,传染性和恢复(SEIR)模型的组合来研究疟疾;蚊子的易感,暴露和传染性(SEI)模型;以及蚊子的四阶段生命周期模型。由于疟疾是通过被疟原虫寄生虫感染的雌性蚊子叮咬而传播到人类的,因此本文还使用SEI模型研究了蚊子的影响。最后,蚊子种群的增长与疟疾的传播直接相关,并结合了“四个阶段的生命周期”来模拟鸡蛋,幼虫和P的蚊子生命周期阶段内气候变化和种间竞争的影响。这些模型的组合用于显示疟疾的增长和传播。

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