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Structural equation modelling with complex sampling designs and non-random attrition: A tutorial using Mplus
11
Citations
44
References
2021
Year
Unknown Venue
EngineeringSampling TechniqueEducationOptimal Experimental DesignStructural ProblemSurvey (Human Research)Modeling And SimulationPublic HealthRelationship SatisfactionStatisticsHealth Services ResearchStructural Equation ModelingCluster SamplingStructural EquationDesignComplex SampleSampling (Statistics)Structural DesignComplex ModelingApplied Social PsychologyNon-random AttritionStructural AnalysisStatistical InferenceStructural ModelingQuantitative Social Science ResearchSurvey Methodology
Complex sampling designs involving features such as stratification, cluster sampling, and unequal selection probabilities are often used in large-scale longitudinal surveys to improve cost-effectiveness and ensure adequate sampling of small or under-represented groups. However, complex sampling designs create challenges when there is a need to account for non-random attrition; a near inevitability in social science longitudinal studies. In this article we discuss these challenges and demonstrate the application of weighting approaches to simultaneously account for non-random attrition and complex design in a large UK-population representative survey. Using an auto-regressive latent trajectory model with structured residuals (ALT-SR) to model the relations between relationship satisfaction and mental health in the Understanding Society study as an example, we provide guidance on implementation of this approach in both R and Mplus is provided. Two standard error estimation approaches are illustrated: pseudo-maximum likelihood robust estimation and Bootstrap resampling. A comparison of unadjusted and design-adjusted results also highlights that ignoring the complex survey designs when fitting structural equation models can result in misleading conclusions.
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