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December 1, 1988Biometrics4,567 citations

Models for Longitudinal Data: A Generalized Estimating Equation Approach

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SZScott L. ZegerKLKung‐Yee LiangPAPaul S. Albert

Key Points

  • This article aims to explore different modeling approaches for analyzing longitudinal data using generalized estimating equations.
  • Discusses subject-specific and population-averaged models for longitudinal data analysis.
  • Utilizes generalized estimating equations for fitting models to discrete and continuous outcomes.
  • Illustrates methods with data on mother's smoking behavior and children's respiratory disease.
  • Demonstrates clear relationships between population-averaged and subject-specific parameters.
  • Shows how modeling can handle heterogeneity in longitudinal data effectively.

Abstract

This article discusses extensions of generalized linear models for the analysis of longitudinal data. Two approaches are considered: subject-specific (SS) models in which heterogeneity in regression parameters is explicitly modelled; and population-averaged (PA) models in which the aggregate response for the population is the focus. We use a generalized estimating equation approach to fit both classes of models for discrete and continuous outcomes. When the subject-specific parameters are assumed to follow a Gaussian distribution, simple relationships between the PA and SS parameters are available. The methods are illustrated with an analysis of data on mother's smoking and children's respiratory disease.

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Cite This Study

Zeger et al. (1988) studied this question.

synapsesocial.com/papers/69d56c1375589c71d767cb3dhttps://doi.org/10.2307/2531734
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Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Longitudinal Data Analysis for Discrete and Continuous Outcomes1986 · 7,876 citations
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  5. 5Choosing the Right Tool: Practical Considerations for GLMM and GEE in Longitudinal Studies, with a Focus on Data Challenges2025