Planalp Elizabeth M, Du Han, Braungart-Rieker Julie M, Wang Lijuan
University of Wisconsin-Madison.
University of Notre Dame.
Struct Equ Modeling. 2017;24(1):129-147. doi: 10.1080/10705511.2016.1224088. Epub 2016 Sep 26.
Although methodology articles have increasingly emphasized the need to analyze data from two members of a dyad simultaneously, the most popular method in substantive applications is to examine dyad members separately. This might be due to the underappreciation of the extra information simultaneous modeling strategies can provide. Therefore, the goal of this study was to compare multiple growth curve modeling approaches for longitudinal dyadic data (LDD) in both structural equation modeling and multilevel modeling frameworks. Models separately assessing change over time for distinguishable dyad members are compared to simultaneous models fitted to LDD from both dyad members. Furthermore, we compared the simultaneous default versus dependent approaches (whether dyad pairs' Level 1 [or unique] residuals are allowed to covary and differ in variance). Results indicated that estimates of variance and covariance components led to conflicting results. We recommend the simultaneous dependent approach for inferring differences in change over time within a dyad.
尽管方法论文章越来越强调需要同时分析二元组中两个成员的数据,但在实际应用中最流行的方法是分别考察二元组成员。这可能是由于人们没有充分认识到同时建模策略所能提供的额外信息。因此,本研究的目的是在结构方程建模和多层次建模框架中,比较纵向二元数据(LDD)的多种增长曲线建模方法。将分别评估可区分二元组成员随时间变化的模型与拟合二元组两个成员的LDD的同时模型进行比较。此外,我们还比较了同时默认方法与依赖方法(是否允许二元组对的第1层[或独特]残差协变且方差不同)。结果表明,方差和协方差分量的估计导致了相互矛盾的结果。我们建议采用同时依赖方法来推断二元组内随时间变化的差异。