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Two-period linear mixed effects models to analyze clinical trials with run-in data when the primary outcome is continuous: Applications to Alzheimer's disease.


ABSTRACT:

Introduction

Study outcomes can be measured repeatedly based on the clinical trial protocol before randomization during what is known as the "run-in" period. However, it has not been established how best to incorporate run-in data into the primary analysis of the trial.

Methods

We proposed two-period (run-in period and randomization period) linear mixed effects models to simultaneously model the run-in data and the postrandomization data.

Results

Compared with the traditional models, the two-period linear mixed effects models can increase the power up to 15% and yield similar power for both unequal randomization and equal randomization.

Discussion

Given that analysis of run-in data using the two-period linear mixed effects models allows more participants (unequal randomization) to be on the active treatment with similar power to that of the equal-randomization trials, it may reduce the dropout by assigning more participants to the active treatment and thus improve the efficiency of AD clinical trials.

SUBMITTER: Wang G 

PROVIDER: S-EPMC6732759 | biostudies-literature | 2019

REPOSITORIES: biostudies-literature

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Publications

Two-period linear mixed effects models to analyze clinical trials with run-in data when the primary outcome is continuous: Applications to Alzheimer's disease.

Wang Guoqiao G   Aschenbrenner Andrew J AJ   Li Yan Y   McDade Eric E   Liu Lei L   Benzinger Tammie L S TLS   Bateman Randall J RJ   Morris John C JC   Hassenstab Jason J JJ   Xiong Chengjie C  

Alzheimer's & dementia (New York, N. Y.) 20190905


<h4>Introduction</h4>Study outcomes can be measured repeatedly based on the clinical trial protocol before randomization during what is known as the "run-in" period. However, it has not been established how best to incorporate run-in data into the primary analysis of the trial.<h4>Methods</h4>We proposed two-period (run-in period and randomization period) linear mixed effects models to simultaneously model the run-in data and the postrandomization data.<h4>Results</h4>Compared with the tradition  ...[more]

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