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Effect of incubation period of virus for the mathematical model of dengue disease

机译:病毒潜伏期对登革热病数学模型的影响

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The transmission of dengue disease is studied through mathematical model. This disease is transmitted between two people by biting of infectious Aedes aegypti mosquitoes. After infected with dengue virus, both human and vector populations become to be infected class before to be infectious class. Only infectious class can transmit dengue virus to susceptible class. The original SIR(Susceptible-Infectious-Recovered) model can not describe the difference between infected and infectious classes. Thus the modified model is considered in this study. This model is formulated by separating the human population into susceptible, infected, infectious and recovered classes. The vector population is divided into susceptible, infected and infectious classes. The dynamical analysis method is used for analyzing this modified model. We confirm these results by using numerical results. We found that the infected class reduces the periods of oscillations in the population.
机译:通过数学模型研究了登革病疾病的传播。这种疾病在两个人之间通过咬入传染性AEDES Aegypti蚊子来传播。在感染登革热病毒后,人类和传染媒介群体都会成为传染性课程的感染课。只有传染性阶级可以将登革热病毒传递给易感阶级。原始的先生(易感染性回收)模型无法描述受感染和传染性课程之间的差异。因此,在本研究中考虑了修改的模型。通过将人口分离成易感,感染,传染和恢复的课程来制定该模型。载体群分为易感,感染和传染性课程。动态分析方法用于分析该修改模型。我们使用数值结果确认这些结果。我们发现受感染的课程减少了人口中的振荡时期。

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