Christoph Kiefer, Florian Lemmerich, Benedikt Langenberg, Axel Mayer
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We provide an overview and comparison of three approaches to modeling and detecting heterogeneous groups in structural equation models, namely, finite mixture models, SEM trees, and SubgroupSEM. We provide a step-by-step guide to applying subgroup discovery techniques for structural equation models, followed by a detailed and illustrated presentation of pruning strategies and four subgroup discovery algorithms. Finally, the SubgroupSEM approach will be illustrated on two real data examples, examining measurement invariance of a mental ability test and investigating interesting subgroups for the mediated relationship between predictors of educational outcomes and the trajectories of math competencies in 5th grade children. The illustrative examples are accompanied by examples of the R package subgroupsem, which is a viable implementation of our approach for applied researchers. 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The illustrative examples are accompanied by examples of the R package subgroupsem, which is a viable implementation of our approach for applied researchers. 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引用次数: 0
摘要
结构方程模型是社会和行为科学领域最流行的统计框架之一。通常情况下,在结构方程模型(SEM)中检测具有不同参数集的群体对应用研究人员来说至关重要,例如,在调查智力测验的不同项目功能或研究具有特殊教育轨迹的儿童时。在本文中,我们介绍了一种将子群发现--计算机科学领域成熟的监督学习算法和技术工具包--与结构方程模型相结合的新方法,称为 SubgroupSEM。我们概述并比较了在结构方程模型中建模和检测异质群的三种方法,即有限混合模型、SEM 树和 SubgroupSEM。我们提供了结构方程模型应用子群发现技术的分步指南,随后详细介绍了剪枝策略和四种子群发现算法,并进行了图解。最后,将在两个真实数据示例中说明子群 SEM 方法,即研究智力测验的测量不变性和研究五年级儿童教育结果预测因素与数学能力轨迹之间中介关系的有趣子群。这些示例还附有 R 软件包 subgroupsem 的示例,该软件包是我们为应用研究人员提供的一种可行方法。(PsycInfo Database Record (c) 2022 APA, all rights reserved)。
Structural equation modeling is one of the most popular statistical frameworks in the social and behavioral sciences. Often, detection of groups with distinct sets of parameters in structural equation models (SEM) are of key importance for applied researchers, for example, when investigating differential item functioning for a mental ability test or examining children with exceptional educational trajectories. In the present article, we present a new approach combining subgroup discovery-a well-established toolkit of supervised learning algorithms and techniques from the field of computer science-with structural equation models termed SubgroupSEM. We provide an overview and comparison of three approaches to modeling and detecting heterogeneous groups in structural equation models, namely, finite mixture models, SEM trees, and SubgroupSEM. We provide a step-by-step guide to applying subgroup discovery techniques for structural equation models, followed by a detailed and illustrated presentation of pruning strategies and four subgroup discovery algorithms. Finally, the SubgroupSEM approach will be illustrated on two real data examples, examining measurement invariance of a mental ability test and investigating interesting subgroups for the mediated relationship between predictors of educational outcomes and the trajectories of math competencies in 5th grade children. The illustrative examples are accompanied by examples of the R package subgroupsem, which is a viable implementation of our approach for applied researchers. (PsycInfo Database Record (c) 2024 APA, all rights reserved).
期刊介绍:
ACS Applied Polymer Materials is an interdisciplinary journal publishing original research covering all aspects of engineering, chemistry, physics, and biology relevant to applications of polymers.
The journal is devoted to reports of new and original experimental and theoretical research of an applied nature that integrates fundamental knowledge in the areas of materials, engineering, physics, bioscience, polymer science and chemistry into important polymer applications. The journal is specifically interested in work that addresses relationships among structure, processing, morphology, chemistry, properties, and function as well as work that provide insights into mechanisms critical to the performance of the polymer for applications.