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Application of Semiparametric Mixed Models and Simultaneous Confidence Bands in a Cardiovascular Safety Experiment with Longitudinal Data
Authors:John T. Maringwa  Helena Geys  Ziv Shkedy  Christel Faes  Geert Molenberghs  Marc Aerts
Affiliation:1. Center for Statistics , Universiteit Hasselt , Diepenbeek, Belgium john.maringwa@uhasselt.be;3. Center for Statistics , Universiteit Hasselt , Diepenbeek, Belgium;4. Johnson and Johnson Pharmaceutical Research and Development , Beerse, Belgium;5. Center for Statistics , Universiteit Hasselt , Diepenbeek, Belgium
Abstract:Several pharmacological studies involve experiments aimed at testing for a difference between experimental groups wherein the data are longitudinal in nature, frequently with long sequences per subject. Oftentimes, treatment effect, if present, is not constant over time. In such situations, imposing a parametric mean structure can be too complicated and/or restrictive. A more flexible approach is to model the mean using a semiparametric smooth function, estimated using, for example, penalized smoothing splines. We formulate a series of models exhibiting how the group-specific mean profiles could possibly differ. Once an appropriate model is chosen, interest lies in identifying specific time points where the groups differ. For this purpose, we propose the use of simultaneous confidence bands around the fitted models wherein the bands take into account within and between-subject variability, as well as variability arising from smoothing.
Keywords:Penalized splines  Semiparametric mixed models  Simultaneous confidence bands  Smoothing
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