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Bayesian analysis of mixtures in structural equation models with non-ignorable missing data

机译:具有不可忽略的缺失数据的结构方程模型中混合物的贝叶斯分析

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摘要

Structural equation models (SEMs) have become widely used to determine the interrelationships between latent and observed variables in social, psychological, and behavioural sciences. As heterogeneous data are very common in practical research in these fields, the analysis of mixture models has received a lot of attention in the literature. An important issue in the analysis of mixture SEMs is the presence of missing data, in particular of data missing with a non-ignorable mechanism. However, only a limited amount of work has been done in analysing mixture SEMs with non-ignorable missing data. The main objective of this paper is to develop a Bayesian approach for analysing mixture SEMs with an unknown number of components and non-ignorable missing data. A simulation study shows that Bayesian estimates obtained by the proposed Markov chain Monte Carlo methods are accurate and the Bayes factor computed via a path sampling procedure is useful for identifying the correct number of components, selecting an appropriate missingness mechanism, and investigating various effects of latent variables in the mixture SEMs. A real data set on a study of job satisfaction is used to demonstrate the methodology.
机译:结构方程模型(SEM)已被广泛用于确定社会科学,心理学和行为科学中潜在变量与观察变量之间的相互关系。由于异构数据在这些领域的实践研究中非常普遍,因此混合模型的分析在文献中受到了很多关注。混合SEM分析中的一个重要问题是缺少数据的存在,特别是存在不可忽略机制的数据丢失。但是,在分析具有不可忽略的缺失数据的混合SEM时,仅进行了有限的工作。本文的主要目的是开发一种贝叶斯方法来分析具有未知数量的组分和不可忽略的缺失数据的混合SEM。仿真研究表明,通过提出的马尔可夫链蒙特卡罗方法获得的贝叶斯估计是准确的,并且通过路径采样程序计算出的贝叶斯因子对于识别正确的分量数量,选择合适的缺失机制以及研究潜在的各种影响是有用的。混合SEM中的变量。一个关于工作满意度研究的真实数据集被用来证明这种方法。

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