作为混合效应模型的单变量自回归结构方程模型

IF 2.5 2区 心理学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Steffen Nestler, Sarah Humberg
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引用次数: 1

摘要

摘要近年来提出了几种自回归结构方程模型的变体,如随机截距自回归面板模型、结构残差潜曲线模型和STARTS模型等。本工作展示了如何将这些模型放入混合效果模型框架中,以及如何在混合效果模型软件(即R包nlme)中对它们进行估计。我们还展示了如何使用nlme来拟合这些模型的扩展,例如,不假设测量场合之间的时间间隔相等的模型(即连续时间模型)。总之,我们的研究表明,自回归结构方程模型和混合效应模型是密切相关的。我们认为,这种见解有助于研究人员理解自回归结构方程模型变体之间的差异,并使他们能够将两种不同的建模观点有效地联系起来。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Univariate Autoregressive Structural Equation Models as Mixed-Effects Models

Abstract

Several variants of the autoregressive structural equation model were suggested over the past years, including, for example, the random intercept autoregressive panel model, the latent curve model with structured residuals, and the STARTS model. The present work shows how to place these models into a mixed-effects model framework and how to estimate them in mixed-effects model software, namely the R package nlme. We also show how nlme can be used to fit extensions of these models, for example, models that do not assume equally spaced time intervals between measurement occasions (i.e., continuous time models). Overall, our expositions show that autoregressive structural equations models and mixed-effects models are closely related. We think that this insight eases researchers to understand the differences between the variants of the autoregressive structural equation model and also allows them to profitably link the two different modeling perspectives.

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来源期刊
CiteScore
8.70
自引率
11.70%
发文量
71
审稿时长
>12 weeks
期刊介绍: Structural Equation Modeling: A Multidisciplinary Journal publishes refereed scholarly work from all academic disciplines interested in structural equation modeling. These disciplines include, but are not limited to, psychology, medicine, sociology, education, political science, economics, management, and business/marketing. Theoretical articles address new developments; applied articles deal with innovative structural equation modeling applications; the Teacher’s Corner provides instructional modules on aspects of structural equation modeling; book and software reviews examine new modeling information and techniques; and advertising alerts readers to new products. Comments on technical or substantive issues addressed in articles or reviews published in the journal are encouraged; comments are reviewed, and authors of the original works are invited to respond.
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