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首页> 外文期刊>BMC Infectious Diseases >Sample size considerations using mathematical models: an example with Chlamydia trachomatis infection and its sequelae pelvic inflammatory disease
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Sample size considerations using mathematical models: an example with Chlamydia trachomatis infection and its sequelae pelvic inflammatory disease

机译:使用数学模型的样本量考虑:沙眼衣原体感染及其后遗症盆腔炎的例子

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The success of an intervention to prevent the complications of an infection is influenced by the natural history of the infection. Assumptions about the temporal relationship between infection and the development of sequelae can affect the predicted effect size of an intervention and the sample size calculation. This study investigates how a mathematical model can be used to inform sample size calculations for a randomised controlled trial (RCT) using the example of Chlamydia trachomatis infection and pelvic inflammatory disease (PID). We used a compartmental model to imitate the structure of a published RCT. We considered three different processes for the timing of PID development, in relation to the initial C. trachomatis infection: immediate, constant throughout, or at the end of the infectious period. For each process we assumed that, of all women infected, the same fraction would develop PID in the absence of an intervention. We examined two sets of assumptions used to calculate the sample size in a published RCT that investigated the effect of chlamydia screening on PID incidence. We also investigated the influence of the natural history parameters of chlamydia on the required sample size. The assumed event rates and effect sizes used for the sample size calculation implicitly determined the temporal relationship between chlamydia infection and PID in the model. Even small changes in the assumed PID incidence and relative risk (RR) led to considerable differences in the hypothesised mechanism of PID development. The RR and the sample size needed per group also depend on the natural history parameters of chlamydia. Mathematical modelling helps to understand the temporal relationship between an infection and its sequelae and can show how uncertainties about natural history parameters affect sample size calculations when planning a RCT.
机译:预防感染并发症的干预措施是否成功,受感染的自然史影响。关于感染与后遗症发展之间的时间关系的假设会影响干预措施的预期效果大小和样本量计算。本研究以沙眼衣原体感染和盆腔炎(PID)为例,探讨了如何使用数学模型为随机对照试验(RCT)的样本量计算提供信息。我们使用隔间模型来模仿已发布的RCT的结构。与初始沙眼衣原体感染有关,我们考虑了PID形成时间的三种不同过程:即刻,持续不断或在感染期结束时。对于每个过程,我们假设在没有干预的情况下,在所有感染的妇女中,相同比例的人会发生PID。我们研究了两组假设,这些假设用于计算已发表的RCT中的样本量,该研究调查了衣原体筛查对PID发生率的影响。我们还调查了衣原体自然参数对所需样本量的影响。用于样本量计算的假定事件发生率和效应量隐式确定了衣原体感染与模型中PID的时间关系。即使假设的PID发生率和相对风险(RR)发生很小的变化,也会导致PID开发的假设机制存在很大差异。每组所需的RR和样本量还取决于衣原体的自然历史参数。数学建模有助于理解感染及其后遗症之间的时间关系,并可以显示在规划RCT时自然历史参数的不确定性如何影响样本量计算。

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