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Selection of Working Correlation Structure and Best Model in GEE Analyses of Longitudinal Data

机译:纵向数据的GEE分析中工作相关结构的选择和最佳模型

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摘要

The Generalized Estimating Equations (GEE) method is one of the most commonly used statistical methods for the analysis of longitudinal data in epidemiological studies. A working correlation structure for the repeated measures of the outcome variable of a subject needs to be specified by this method. However, statistical criteria for selecting the best correlation structure and the best subset of explanatory variables in GEE are only available recently because the GEE method is developed on the basis of quasi-likelihood theory. Maximum likelihood based model selection methods, such as the widely used Akaike Information Criterion (AIC), are not applicable to GEE directly. Pan (2001) proposed a selection method called QIC which can be used to select the best correlation structure and the best subset of explanatory variables. Based on the QIC method, we developed a computing program to calculate the QIC value for a range of different distributions, link functions and correlation structures. This program was written in Stata software. In this article, we introduce this program and demonstrate how to use it to select the, most parsimonious model in GEE analyses of longitudinal data through several representative examples.
机译:广义估计方程(GEE)方法是流行病学研究中纵向数据分析的最常用统计方法之一。需要通过该方法指定用于对象的结果变量的重复测量的工作相关结构。但是,由于GEE方法是在准似然理论的基础上开发的,因此在GEE中选择最佳相关结构和解释变量的最佳子集的统计标准仅在最近才可用。基于最大似然的模型选择方法,例如广泛使用的Akaike信息准则(AIC),不适用于GEE。 Pan(2001)提出了一种称为QIC的选择方法,该方法可用于选择最佳相关结构和解释变量的最佳子集。基于QIC方法,我们开发了一个计算程序来计算一系列不同分布,链接函数和相关结构的QIC值。该程序是用Stata软件编写的。在本文中,我们介绍了该程序,并通过几个代表性示例演示了如何在GEE纵向数据分析中选择最简约的模型。

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