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Nonparametric Estimation of Effect Heterogeneity in Rare Events Meta-Analysis: Bivariate, Discrete Mixture Model
Lobachevskii Journal of Mathematics ( IF 0.8 ) Pub Date : 2021-04-18 , DOI: 10.1134/s1995080221020074
Dankmar Böhning , Susan Martin , Patarawan Sangnawakij , Katrin Jansen , Walailuck Böhning , Heinz Holling

Abstract

Meta-analysis provides an integrated analysis and summary of the effects observed in \(k\) independent studies. The conventional analysis proceeds by first calculating a study-specific effect estimate, and then provides further analysis on the basis of the available \(k\) independent effect estimates associated with their uncertainty measures. Here we consider a setting where counts of events are available from \(k\) independent studies for a treatment and a control group. We suggest to model this situation with a study-specific Poisson regression model, and allow the study-specific parameters of the Poisson model to arise from a nonparametric mixture model. This approach then allows the estimation of the heterogeneity variance of the effect measure of interest in a nonparametric manner. A case study is used to illustrate the methodology throughout the paper.



中文翻译:

罕见事件荟萃分析中效应异质性的非参数估计:双变量,离散混合物模型

摘要

荟萃分析提供了对(k)独立研究中观察到的影响的综合分析和总结。常规分析通过首先计算特定于研究的效果估计进行,然后基于与不确定性度量相关的可用\(k \)独立效果估计提供进一步的分析。在这里,我们考虑一种设置,其中可以从\(k \)获得事件计数对治疗和对照组进行独立研究。我们建议使用研究专用的Poisson回归模型对这种情况进行建模,并允许Poisson模型的研究专用参数来自非参数混合模型。然后,该方法允许以非参数方式估计感兴趣的效果度量的异质性方差。本文以案例研究为例来说明该方法。

更新日期:2021-04-18
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