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Transformation Structural Equation Models With Highly Nonnormal and Incomplete Data

机译:高度非正态和不完整数据的变换结构方程模型

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摘要

As useful multivariate techniques, structural equation models have attracted significant attention from various fields. Most existing statistical methods and software for analyzing structural equation models have been developed based on the assumption that the response variables are normally distributed. Several recently developed methods can partially address violations of this assumption, but still encounter difficulties in analyzing highly nonnormal data. Moreover, the presence of missing data is a practical issue in substantive research. Simply ignoring missing data or improperly treating nonignorable missingness as ignorable could seriously distort statistical influence results. The main objective of this article is to develop a Bayesian approach for analyzing transformation structural equation models with highly nonnormal and missing data. Different types of missingness are discussed and selected via the deviance information criterion. The empirical performance of our method is examined via simulation studies. Application to a study concerning people's job satisfaction, home life, and work attitude is presented.
机译:作为有用的多元技术,结构方程模型已引起各个领域的极大关注。基于响应变量呈正态分布的假设,已开发出大多数用于分析结构方程模型的统计方法和软件。几种最新开发的方法可以部分解决违反此假设的问题,但在分析高度非正常数据时仍会遇到困难。此外,缺失数据的存在是实质性研究中的一个实际问题。简单地忽略丢失的数据或将不可忽略的缺失不当对待为可忽略的,会严重扭曲统计影响结果。本文的主要目的是开发一种贝叶斯方法来分析具有高度非正态和缺失数据的变换结构方程模型。通过偏差信息标准讨论并选择了不同类型的缺失。我们的方法的经验性能通过仿真研究进行了检验。介绍了有关人们的工作满意度,家庭生活和工作态度的研究的应用。

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