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Flexible Multiple Imputation of Missing Data in Time-Structured Longitudinal Designs

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Le résumé fourni par la source

Missing data are common in longitudinal designs and are often addressed with multiple imputation (MI), either as single-level MI, which treats repeated measures as separate variables, or multilevel MI, which treats repeated measures as nested within participants. Previous research has shown that both approaches can perform well in time-structured designs but has largely focused on growth modeling applications, where the assumptions underlying multilevel MI were met. In the present article, we argue that single-level MI is a more flexible method for handling missing data in time-structured designs that requires fewer assumptions and can accommodate a wider range of analyses than multilevel MI. In this context, we also consider applications of single-level MI to longitudinal multiple-indicator designs, in which single-level MI can be extended with composite scores or dimension reduction techniques such as partial least squares (PLS) to accommodate the potentially large number of variables in these types of designs. Our results from two simulation studies suggest that single-level MI provides a flexible treatment of missing data and that PLS in particular can facilitate single-level MI in applications with many variables. We conclude by discussing implications for applied research and by illustrating the application of single-level MI in an empirical example.

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Le contrôle bibliographique ouvert

DOI retrouvé dans Crossref DOI retrouvé ; titre concordant.

Titre Crossref
Flexible Multiple Imputation of Missing Data in Time-Structured Longitudinal Designs
Date Crossref
29/06/2026
Éditeur
Center for Open Science
Type
posted-content

Ce recoupement confirme des métadonnées liées au DOI. Il ne confirme ni la méthode ni les conclusions de l’étude, et il ne compte pas comme une seconde source scientifique indépendante.

Les sujets associés

Statistical Methods and Bayesian InferencePsychometric Methodologies and TestingOptimal Experimental Design Methods

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