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Non-parametric Bayesian multivariate metaregression: an application in environmental epidemiology

机译:非参数贝叶斯多元元回归:在环境流行病学中的应用

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摘要

In biomedical research, meta-analysis is a popular tool to combine evidence from multiple studies to investigate an exposure-response association. A two-stage analytical approach is used in meta-analysis for its computational convenience and flexibility. The first stage estimates the association for each study whereas the second stage combines the study-specific estimates correcting for the study-specific error. The second stage often incorporates study-specific covariates (metapredictors) and is called metaregression. One application where the two-stage meta-analysis is useful is an epidemiological study for the health effects of environmental exposure, which often analyses time series data of exposure and health outcome collected from multiple locations. The first stage models location-specific association, which is often represented by multiple parameters as the association is non-linear or delayed, and the second stage conducts a multivariate metaregression with location-specific characteristics as metapredictors. The currently used multivariate metaregression is a form of normal linear regression, which may be limited as it assumes linearity in metapredictors, residual normality and homoscedasticity. In the paper, we propose a flexible multivariate metaregression in a non-parametric Bayesian modelling framework incorporating a residual spatial dependence. The proposed metaregression was evaluated through a simulation study and applied to investigate a temperature-mortality association in the 135 US cities.
机译:在生物医学研究中,荟萃分析是一种流行的工具,可以结合来自多个研究的证据来研究暴露-反应关联。在荟萃分析中使用了两阶段分析方法,因为它具有计算上的便利性和灵活性。第一阶段估计每个研究的关联性,而第二阶段合并针对研究特定误差的研究特定估计值。第二阶段通常包含研究特定的协变量(元预测变量),称为元回归。进行两阶段荟萃分析的一项应用是对环境暴露对健康的影响的流行病学研究,该研究经常分析暴露的时间序列数据和从多个地点收集的健康结果。第一阶段建模特定于位置的关联,该关联通常由多个参数表示,因为关联是非线性的或延迟的,而第二阶段进行具有特定于位置的特征作为元预测变量的多元元回归。当前使用的多元元回归是正态线性回归的一种形式,它可能会受到限制,因为它假设元预测变量中的线性,残差正态性和均方差性。在本文中,我们在非参数贝叶斯建模框架中提出了一种灵活的多元元回归,该框架结合了残差空间依赖性。通过模拟研究评估了拟议的元回归,并将其用于调查美国135个城市的温度-死亡率关联。

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