Bayesian Regularized SEM: Current Capabilities and Constraints

Psych Pub Date : 2023-08-03 DOI:10.3390/psych5030054
Sara van Erp
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引用次数: 2

Abstract

An important challenge in statistical modeling is to balance how well our model explains the phenomenon under investigation with the parsimony of this explanation. In structural equation modeling (SEM), penalization approaches that add a penalty term to the estimation procedure have been proposed to achieve this balance. An alternative to the classical penalization approach is Bayesian regularized SEM in which the prior distribution serves as the penalty function. Many different shrinkage priors exist, enabling great flexibility in terms of shrinkage behavior. As a result, different types of shrinkage priors have been proposed for use in a wide variety of SEMs. However, the lack of a general framework and the technical details of these shrinkage methods can make it difficult for researchers outside the field of (Bayesian) regularized SEM to understand and apply these methods in their own work. Therefore, the aim of this paper is to provide an overview of Bayesian regularized SEM, with a focus on the types of SEMs in which Bayesian regularization has been applied as well as available software implementations. Through an empirical example, various open-source software packages for (Bayesian) regularized SEM are illustrated and all code is made available online to aid researchers in applying these methods. Finally, reviewing the current capabilities and constraints of Bayesian regularized SEM identifies several directions for future research.
贝叶斯正则化SEM:当前的能力和限制
统计建模的一个重要挑战是平衡我们的模型如何很好地解释所调查的现象与这种解释的简约性。在结构方程建模(SEM)中,已经提出了在估计过程中添加惩罚项的惩罚方法来实现这种平衡。经典惩罚方法的另一种选择是贝叶斯正则化SEM,其中先验分布作为惩罚函数。存在许多不同的收缩先验,在收缩行为方面具有很大的灵活性。因此,不同类型的收缩前料已被提出用于各种各样的sem。然而,由于缺乏这些收缩方法的总体框架和技术细节,使得(贝叶斯)正则化扫描电镜领域以外的研究人员难以理解和在自己的工作中应用这些方法。因此,本文的目的是提供贝叶斯正则化SEM的概述,重点关注贝叶斯正则化已经应用的SEM类型以及可用的软件实现。通过一个实证例子,说明了用于(贝叶斯)正则化SEM的各种开源软件包,并在网上提供了所有代码,以帮助研究人员应用这些方法。最后,回顾了贝叶斯正则化扫描电镜目前的能力和局限性,确定了未来研究的几个方向。
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