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Poisson Growth Mixture Modeling of Intensive Longitudinal Data: An Application to Smoking Cessation Behavior

机译:纵向数据的泊松生长混合物建模:在戒烟行为中的应用

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摘要

Intensive longitudinal data (ILD) have become increasingly common in the social and behavioral sciences; count variables, such as the number of daily smoked cigarettes, are frequently used outcomes in many ILD studies. We demonstrate a generalized extension of growth mixture modeling (GMM) to Poisson-distributed ILD for identifying qualitatively distinct trajectories in the context of developmental heterogeneity in count data. Accounting for the Poisson outcome distribution is essential for correct model identification and estimation. In addition, setting up the model in a way that is conducive to ILD measures helps with data complexities—large data volume, missing observations, and differences in sampling frequency across individuals. We present technical details of model fitting, summarize an empirical example of patterns of smoking behavior change, and describe research questions the generalized GMM helps to address.
机译:纵向纵向数据(ILD)在社会科学和行为科学中变得越来越普遍。计数变量(例如每天吸烟的数量)是许多ILD研究中经常使用的结果。我们展示了增长混合模型(GMM)到Poisson分布ILD的广义扩展,用于在计数数据的发展异质性背景下识别定性上不同的轨迹。泊松结果分布的考虑对于正确的模型识别和估计至关重要。此外,以有利于ILD测度的方式建立模型有助于解决数据复杂性(大数据量,缺少观测值以及个体之间采样频率的差异)。我们提供模型拟合的技术细节,总结吸烟行为变化模式的经验示例,并描述广义GMM有助于解决的研究问题。

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