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Interaction Effects in Latent Growth Models: Evaluation of Alternative Estimation Approaches

机译:潜在增长模型中的相互作用效应:替代估计方法的评估

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The purpose of this investigation is to compare and evaluate 2 approaches for estimating interaction effects in latent growth models (LGMs): the unconstrained approach and the latent moderated structural equations (LMS) approach. To reduce the complexity of modeling interactions in LGMs, we created difference-product indicators to replace the traditional product indicators used in the unconstrained approach because these differences in original indicators represent changes over time. Our focus was to verify the performance of this simplified interaction model of LGMs with difference-product indicators by using the unconstrained approach and comparing it with the LMS approach. Our simulation study showed that the LMS approach generally resulted in smaller biases in the estimated parameters and was consistently more precise than the unconstrained approach under normal conditions, particularly when the sample size was small. When normality assumptions were violated, however, the unconstrained approach was shown to be more robust than the LMS approach in terms of the bias of estimation. In summary, we generally recommend both the unconstrained approach and the LMS approach if the indicators are normally distributed and when the sample size is large enough (e.g., not less than 500). Under normal conditions, the LMS approach is preferred. If normality assumptions are violated, however, the unconstrained approach is recommended. Under the most stringent conditions when normality assumptions are severely violated and the sample size is small, the results from both the unconstrained approach and the LMS approach should be treated with caution, and alternative procedures might be considered.
机译:本研究的目的是比较和评估两种估计潜在增长模型(LGM)中相互作用效应的方法:无约束方法和潜在缓和结构方程(LMS)方法。为了降低LGM中建模交互的复杂性,我们创建了差异产品指标来代替无约束方法中使用的传统产品指标,因为原始指标中的这些差异代表了随着时间的变化。我们的重点是通过使用无约束方法并将其与LMS方法进行比较,来验证具有差异产品指标的LGM简化交互模型的性能。我们的模拟研究表明,LMS方法通常在估计参数上产生较小的偏差,并且在正常条件下(尤其是在样本量较小时)比无约束方法始终更加精确。但是,当违反正常性假设时,就估计偏差而言,无约束方法比LMS方法更可靠。总而言之,如果指标呈正态分布且样本量足够大(例如不少于500个),通常我们建议同时采用无约束方法和LMS方法。在正常情况下,首选LMS方法。但是,如果违反正常性假设,则建议采用无限制的方法。在最严格的条件下,当严重违反正态性假设且样本量较小时,应谨慎对待非约束方法和LMS方法的结果,并应考虑其他程序。

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