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使用局部结构方程模型探索连续变量中的因子模型参数

Exploring Factor Model Parameters across Continuous Variables with Local Structural Equation Models.

作者信息

Hildebrandt Andrea, Lüdtke Oliver, Robitzsch Alexander, Sommer Christopher, Wilhelm Oliver

机构信息

a Department of Psychology , Ernst-Moritz-Arndt-Universität Greifswald.

b Leibniz Institute for Science and Mathematics Education, Kiel University.

出版信息

Multivariate Behav Res. 2016 Mar-Jun;51(2-3):257-8. doi: 10.1080/00273171.2016.1142856. Epub 2016 Apr 6.

Abstract

Using an empirical data set, we investigated variation in factor model parameters across a continuous moderator variable and demonstrated three modeling approaches: multiple-group mean and covariance structure (MGMCS) analyses, local structural equation modeling (LSEM), and moderated factor analysis (MFA). We focused on how to study variation in factor model parameters as a function of continuous variables such as age, socioeconomic status, ability levels, acculturation, and so forth. Specifically, we formalized the LSEM approach in detail as compared with previous work and investigated its statistical properties with an analytical derivation and a simulation study. We also provide code for the easy implementation of LSEM. The illustration of methods was based on cross-sectional cognitive ability data from individuals ranging in age from 4 to 23 years. Variations in factor loadings across age were examined with regard to the age differentiation hypothesis. LSEM and MFA converged with respect to the conclusions. When there was a broad age range within groups and varying relations between the indicator variables and the common factor across age, MGMCS produced distorted parameter estimates. We discuss the pros of LSEM compared with MFA and recommend using the two tools as complementary approaches for investigating moderation in factor model parameters.

摘要

利用一个实证数据集,我们研究了因子模型参数在一个连续调节变量上的变化,并展示了三种建模方法:多组均值和协方差结构(MGMCS)分析、局部结构方程建模(LSEM)和调节因子分析(MFA)。我们关注的是如何将因子模型参数的变化作为年龄、社会经济地位、能力水平、文化适应等连续变量的函数来进行研究。具体而言,与之前的工作相比,我们详细地将LSEM方法形式化,并通过解析推导和模拟研究来探究其统计特性。我们还提供了便于实现LSEM的代码。方法的示例基于年龄在4至23岁之间个体的横断面认知能力数据。针对年龄分化假设,我们考察了因子载荷随年龄的变化情况。LSEM和MFA在结论上是一致的。当组内年龄范围较广且指标变量与共同因子之间的关系随年龄变化时,MGMCS会产生扭曲的参数估计值。我们讨论了LSEM相对于MFA的优点,并建议将这两种工具作为研究因子模型参数调节作用的互补方法。

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