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人类免疫缺陷病毒(HIV)传播动力学模型中的分布潜伏期和感染期。

Distributed incubation and infectious periods in models of the transmission dynamics of the human immunodeficiency virus (HIV).

作者信息

Blythe S P, Anderson R M

机构信息

Department of Pure and Applied Biology, Imperial College, University of London, UK.

出版信息

IMA J Math Appl Med Biol. 1988;5(1):1-19. doi: 10.1093/imammb/5.1.1.

Abstract

Distributions describing variation in the incubation and infectious periods of the human immunodeficiency virus (HIV) are derived from a series of risk or hazard functions. Four possible forms of the probability density function are considered, namely, exponential, Weibull, Erlang/gamma, and rectangular, and the properties and underlying risk functions are compared and contrasted. Models of the transmission dynamics of the virus, encapsulating different assumptions concerning the distributed incubation and infectious periods, are analysed, and their properties compared by steady-state and local-stability analyses and numerical methods.

摘要

描述人类免疫缺陷病毒(HIV)潜伏期和传染期变化的分布是从一系列风险或危害函数推导而来的。考虑了概率密度函数的四种可能形式,即指数型、威布尔型、埃尔朗/伽马型和矩形型,并对其性质和潜在风险函数进行了比较和对比。分析了包含关于分布潜伏期和传染期不同假设的病毒传播动力学模型,并通过稳态和局部稳定性分析以及数值方法比较了它们的性质。

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