a University of Amsterdam.
b University of Singapore.
Multivariate Behav Res. 2018 Jan-Feb;53(1):1-14. doi: 10.1080/00273171.2017.1375886. Epub 2017 Dec 8.
Meta-analytic structural equation modeling (MASEM) is increasingly applied to advance theories by synthesizing existing findings. MASEM essentially consists of two stages. In Stage 1, a pooled correlation matrix is estimated based on the reported correlation coefficients in the individual studies. In Stage 2, a structural model (such as a path model) is fitted to explain the pooled correlations. Frequently, the individual studies do not provide all the correlation coefficients between the research variables. In this study, we modify the currently optimal MASEM-method to deal with missing correlation coefficients, and compare its performance with existing methods. This study is the first to evaluate the performance of fixed-effects MASEM methods under different levels of missing correlation coefficients. We found that the often used univariate methods performed very poorly, while the multivariate methods performed well overall.
元分析结构方程建模(MASEM)越来越多地被应用于通过综合现有研究结果来推进理论。MASEM 主要包括两个阶段。在第一阶段,根据个体研究中报告的相关系数估计聚合相关矩阵。在第二阶段,拟合结构模型(如路径模型)以解释聚合相关。通常情况下,个体研究并没有提供研究变量之间的所有相关系数。在这项研究中,我们修改了目前最优的 MASEM 方法来处理缺失的相关系数,并将其性能与现有方法进行了比较。这是首次在不同缺失相关系数水平下评估固定效应 MASEM 方法的性能。我们发现,常用的单变量方法表现非常差,而多变量方法总体表现良好。