Withdrawn: 10 Inference for the Covariate-adaptive Randomization in a Two-stage Design

Kean Ming Tan Co-Author
 
XUMING HE Co-Author
Washington University in St. Louis
 
Monday, Aug 3: 2:00 PM - 3:50 PM
2409 
Contributed Posters 
Thomas M. Menino Convention & Exhibition Center 
We investigate statistical inference for treatment effects in two-stage designs under covariate-adaptive randomization. We select the treatment with the most promising estimated effect from multiple experimental arms in the initial stage and use a controlled study to confirm the efficacy of the selected treatment in the second stage. However, this setting faces two key challenges: (i) obtaining valid and efficient inference results under covariate-adaptive randomization, and (ii) correcting for the selection bias introduced during the selection in the first stage. To address these, we develop an inference procedure under covariate-adaptive randomization without discretizing continuous covariates, enabling more efficient inference results for two-stage designs. Additionally, we employ a resampling method to mitigate the selection bias. Numerical studies show that the proposed approach often improves performance over the existing approaches for inference under a two-stage design employing covariate-adaptive randomization.

Keywords

Clinical trial

Covariate adaptive-randomization

Two-stage design 

Main Sponsor

Biopharmaceutical Section