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Wiley InterScience

Biometrics

Biometrics

Volume 60 Issue 1, Pages 1 - 7

Published Online: 11 Mar 2004

©2009 International Biometric Society



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Conditional Estimation for Generalized Linear Models When Covariates Are Subject-Specific Parameters in a Mixed Model for Longitudinal Measurements
Erning Li, Daowen Zhang*, and Marie Davidian
 Department of Statistics, North Carolina State University, Raleigh, North Carolina 27695-8203, U.S.A.
Correspondence to   * email: dzhang2@stat.ncsu.edu
Copyright The International Biometric Society, 2004
KEYWORDS
Conditional score • Longitudinal data • Measurement error • Mixed-effects model • Regression calibration • Semiparametric

Summary.  

Abstract
          1. Introduction
          2. Joint Model
          3. Proposed Methods
          4. Normal and Logistic ModelsReferences

Summary.  The relationship between a primary endpoint and features of longitudinal profiles of a continuous response is often of interest, and a relevant framework is that of a generalized linear model with covariates that are subject-specific random effects in a linear mixed model for the longitudinal measurements. Naive implementation by imputing subject-specific effects from individual regression fits yields biased inference, and several methods for reducing this bias have been proposed. These require a parametric (normality) assumption on the random effects, which may be unrealistic. Adapting a strategy of Stefanski and Carroll (1987, Biometrika74, 703–716), we propose estimators for the generalized linear model parameters that require no assumptions on the random effects and yield consistent inference regardless of the true distribution. The methods are illustrated via simulation and by application to a study of bone mineral density in women transitioning to menopause.


Received May 2003. Revised October 2003. Accepted October 2003.

DIGITAL OBJECT IDENTIFIER (DOI)
10.1111/j.0006-341X.2004.00170.x About DOI

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