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Robust analysis of a mixed-effect model for a multicenter clinical trial
1Center for Biostatistics, College of Health and Professional Studies, Georgia Southern University, Statesboro 30460, USA. hipatel@gsaixz.cc.gasou.edu
This study introduces robust statistical methods for multicenter clinical trials when normality assumptions are uncertain. Weighted least-squares (WLS) and bootstrap approaches provide reliable confidence intervals for treatment effects, with WLS offering shorter estimates.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Statistical Robustness
Background:
- Multicenter clinical trials often involve complex random effects (centers, residuals).
- Standard statistical methods may fail when normality assumptions for random effects are violated.
- Robustness to non-normality is crucial for reliable clinical trial analysis.
Purpose of the Study:
- To propose and evaluate statistical methods robust to non-normality in multicenter trials.
- To compare the performance of weighted least-squares (WLS) and bootstrap confidence intervals for treatment differences.
- To introduce a bootstrap method specifically designed to handle outliers.
Main Methods:
- Utilized weighted least-squares (WLS) for fixed effects, accommodating non-normal random effects.
- Implemented percentile and BCa bootstrap methods for robust confidence interval estimation.
- Conducted simulation studies to compare WLS and bootstrap interval performance.
Main Results:
- All evaluated methods (WLS, percentile bootstrap, BCa bootstrap) achieved desired confidence interval coverage rates.
- The WLS method consistently produced shorter confidence intervals compared to bootstrap methods.
- A novel bootstrap method demonstrated robustness against outliers.
Conclusions:
- WLS and bootstrap methods offer robust alternatives to conventional approaches in multicenter trials with non-normal random effects.
- WLS provides a more efficient estimation of treatment differences, yielding shorter intervals.
- The proposed outlier-robust bootstrap method enhances reliability in the presence of data anomalies.
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