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Mathematical models used to inform study design or surveillance systems in infectious diseases: a systematic review

机译:用于在传染病中通知学习设计或监测系统的数学模型:系统审查

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Mathematical models offer the possibility to investigate the infectious disease dynamics over time and may help in informing design of studies. A systematic review was performed in order to determine to what extent mathematical models have been incorporated into the process of planning studies and hence inform study design for infectious diseases transmitted between humans and/or animals. We searched Ovid Medline and two trial registry platforms (Cochrane, WHO) using search terms related to infection, mathematical model, and study design from the earliest dates to October 2016. Eligible publications and registered trials included mathematical models (compartmental, individual-based, or Markov) which were described and used to inform the design of infectious disease studies. We extracted information about the investigated infection, population, model characteristics, and study design. We identified 28 unique publications but no registered trials. Focusing on compartmental and individual-based models we found 12 observational/surveillance studies and 11 clinical trials. Infections studied were equally animal and human infectious diseases for the observational/surveillance studies, while all but one between humans for clinical trials. The mathematical models were used to inform, amongst other things, the required sample size (n?=?16), the statistical power (n?=?9), the frequency at which samples should be taken (n?=?6), and from whom (n?=?6). Despite the fact that mathematical models have been advocated to be used at the planning stage of studies or surveillance systems, they are used scarcely. With only one exception, the publications described theoretical studies, hence, not being utilised in real studies.
机译:数学模型提供了调查传染病动态的可能性随着时间的推移,并有助于了解研究的设计。进行系统审查,以确定数学模型已纳入在多大程度上,该程度已被纳入规划研究的过程,从而为人类和/或动物传播的传染病学习设计。我们搜索了Ovid Medline和两项试验登记平台(Cochrane,Who)使用与感染,数学模型和学习设计相关的搜索条例,从最早到2016年10月到10月。符合条件的出版物和注册试验包括数学模型(Compartment,个人为基础,或马尔可夫)被描述并用于通知传染病研究的设计。我们提取有关调查的感染,人口,模型特征和研究设计的信息。我们确定了28个独特的出版物,但没有注册试验。专注于科学设施和基于个别的模型,我们发现了12项观测/监测研究和11项临床试验。研究的感染同等地是动物和人类传染病,用于观察/监测研究,而除了临床试验中的所有人。数学模型用于通知,其中包括所需的样本大小(n?=Δ16),统计功率(n?=?9),所需的频率(n?=?6) ,来自谁(n?=?6)。尽管已经提倡在研究或监视系统的规划阶段使用数学模型,但它们几乎使用。只有一个例外,出版物描述了理论研究,因此,没有在实际研究中使用。

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