JSM 2004 - Toronto

Abstract #301386

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Activity Number: 385
Type: Contributed
Date/Time: Wednesday, August 11, 2004 : 2:00 PM to 3:50 PM
Sponsor: Biometrics Section
Abstract - #301386
Title: Modeling Continuous Bivariate Longitudinal Data
Author(s): Robert E. Weiss*+
Companies: University of California, Los Angeles
Address: School of Public Health, Los Angeles , CA, 90095-1772,
Keywords: random effects ; multivariate ; biostatistics ; correlation
Abstract:

Bivariate longitudinal data occurs when we analyze the interrelationships of two response variables both assessed longitudinally on the same subjects. A common issue when analyzing the two variables is whether and how the two variables are correlated. At the big-picture level, we can ask whether the two variables are correlated or not and is the relationship positive or not. At the detail level, we can ask exactly how the variables are correlated. I review several basic models that can be fit with current software, beginning with the bivariate random intercept model where both residual errors are correlated and the random intercepts are correlated. This model has three important nested submodels and can be expanded to a model where one or both variables has a random slope. Time permitting, I consider additional models: the unstructured covariance model, the product correlation model and factor analytic models.


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Revised March 2004