Garnett G P, Anderson R M
Department of Zoology, Oxford University, United Kingdom.
J Infect Dis. 1996 Oct;174 Suppl 2:S150-61. doi: 10.1093/infdis/174.supplement_2.s150.
The major role of mathematical models of transmission dynamics and population biology of sexually transmitted diseases is helping understand the influence of the many biologic, social, and behavioral factors that influence the incidence or prevalence of infection. Various models can examine heterogeneity in sexual behavior and determine how individual variation influences epidemiologic pattern within a population. In the cases of heterogeneity in sex acts and in sex partner numbers, heterogeneity acts to enhance the likelihood of the persistence of infection. Also important is the pattern of mixing or sexual contact within a community. Assortative mixing promotes rapid spread in high-sexual-activity classes but results in a lower endemic equilibrium state compared with random mixing. In these models, each facet of behavior is treated separately. The obvious next goal of modeling is to meld processes together into a single mathematical framework; however, quantitative epidemiologic information on each factor is still needed.
性传播疾病传播动力学和群体生物学数学模型的主要作用是帮助理解众多生物、社会和行为因素对感染发病率或流行率的影响。各种模型可以研究性行为的异质性,并确定个体差异如何影响人群中的流行病学模式。在性行为和性伴侣数量存在异质性的情况下,异质性会增加感染持续存在的可能性。社区内的混合模式或性接触模式也很重要。选择性混合促进了高性活动群体中的快速传播,但与随机混合相比,会导致较低的地方病平衡状态。在这些模型中,行为的每个方面都被单独处理。建模的下一个明显目标是将各个过程整合到一个单一的数学框架中;然而,仍然需要关于每个因素的定量流行病学信息。