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Mixtures of Varying Coefficient Models for Longitudinal Data with Discrete or Continuous Nonignorable Dropout
Joseph W. Hogan, Xihong Lin and Benjamin Herman
Vol. 60, No. 4 (Dec., 2004), pp. 854-864
Published by: International Biometric Society
Stable URL: http://www.jstor.org/stable/3695464
Page Count: 11
You can always find the topics here!Topics: School dropouts, Parametric models, Regression coefficients, Data smoothing, Modeling, Longitudinal data, Biometrics, Statistical models, Simulations, Data models
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The analysis of longitudinal repeated measures data is frequently complicated by missing data due to informative dropout. We describe a mixture model for joint distribution for longitudinal repeated measures, where the dropout distribution may be continuous and the dependence between response and dropout is semiparametric. Specifically, we assume that responses follow a varying coefficient random effects model conditional on dropout time, where the regression coefficients depend on dropout time through unspecified nonparametric functions that are estimated using step functions when dropout time is discrete (e.g., for panel data) and using smoothing splines when dropout time is continuous. Inference under the proposed semiparametric model is hence more robust than the parametric conditional linear model. The unconditional distribution of the repeated measures is a mixture over the dropout distribution. We show that estimation in the semiparametric varying coefficient mixture model can proceed by fitting a parametric mixed effects model and can be carried out on standard software platforms such as SAS. The model is used to analyze data from a recent AIDS clinical trial and its performance is evaluated using simulations.
Biometrics © 2004 International Biometric Society