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处理元分析结构方程模型中的相依样本:基于 Wishart 的方法。

Handling dependent samples in meta-analytic structural equation models: A Wishart-based approach.

机构信息

Research, Measurement & Statistics, Department of Educational Psychology, University of North Texas, Denton, TX, 76205, USA.

出版信息

Behav Res Methods. 2024 Sep;56(6):6101-6118. doi: 10.3758/s13428-024-02340-4. Epub 2024 Feb 2.

DOI:10.3758/s13428-024-02340-4
PMID:38308147
Abstract

We present an approach to meta-analytic structural equation models that relies on hierarchical modeling of sample covariance matrices under the assumption that the matrices are Wishart. The approach handles the commonplace fixed- and random-effects meta-analytic SEMs, and solves the problem of dependent covariance matrices where more than one covariance matrix is obtained from a single study or study author. The ability of the approach to adequately recover parameters is examined via a simulation study. The approach is implemented in the bayesianmasem R package and a demonstration shows applications of the model.

摘要

我们提出了一种元分析结构方程模型的方法,该方法依赖于样本协方差矩阵的层次模型,假设矩阵是 Wishart 分布的。该方法处理常见的固定效应和随机效应元分析 SEM,并解决了依赖协方差矩阵的问题,其中一个研究或研究作者从一个单一的研究中获得了多个协方差矩阵。通过模拟研究来检验该方法充分恢复参数的能力。该方法在 bayesianmasem R 包中实现,并展示了模型的应用。

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Accounting for Missing Correlation Coefficients in Fixed-Effects MASEM.固定效应 MASEM 中缺失相关系数的处理。
Multivariate Behav Res. 2018 Jan-Feb;53(1):1-14. doi: 10.1080/00273171.2017.1375886. Epub 2017 Dec 8.
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The Thorny Relation Between Measurement Quality and Fit Index Cutoffs in Latent Variable Models.
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J Pers Assess. 2018 Jan-Feb;100(1):43-52. doi: 10.1080/00223891.2017.1281286. Epub 2017 Mar 2.
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Maximum likelihood estimation in meta-analytic structural equation modeling.元分析结构方程模型中的最大似然估计
Res Synth Methods. 2016 Jun;7(2):156-67. doi: 10.1002/jrsm.1203.
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6
Fitting meta-analytic structural equation models with complex datasets.用复杂数据集拟合元分析结构方程模型。
Res Synth Methods. 2016 Jun;7(2):121-39. doi: 10.1002/jrsm.1199.
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Quantifying Adventitious Error in a Covariance Structure as a Random Effect.将协方差结构中的偶然误差量化为随机效应。
Psychometrika. 2015 Sep;80(3):571-600. doi: 10.1007/s11336-015-9451-3. Epub 2015 Mar 27.
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Bayesian Exploratory Factor Analysis.贝叶斯探索性因子分析
J Econom. 2014 Nov 1;183(1):31-57. doi: 10.1016/j.jeconom.2014.06.008.
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