协变量
样本量测定
随机化
中期分析
临时的
统计
限制随机化
I类和II类错误
提前停车
统计能力
临床试验
计量经济学
计算机科学
数学
医学
机器学习
人工神经网络
历史
病理
考古
作者
Pei‐Fang Su,Chia‐Chin Wu
摘要
Estimating the required sample size is an essential task for a clinical trial. It ensures statistical power and makes it possible to draw meaningful conclusions from the study results. Moreover, to minimize treatment imbalances within each covariate subgroup, covariate-adaptive randomization is a popular method. The first aim of this study is to investigate the required sample size for covariate-adaptive randomization based on survival outcomes. We evaluate the testing performance using the calculated sample size under simple randomization, stratified permuted block randomization, and covariate-adaptive biased coin randomization. To provide preliminary insights into the trial's progress and potential efficacy, an interim analysis is commonly conducted. The second aim of the study is to provide a strategy for interim analysis in covariate-adaptive randomization trials, which involves stopping the trial early based on accumulating data if one treatment arm proves to be significantly more effective or harmful than the others. Because the data collected before and after the interim monitoring time are dependent, performing multiple tests may inflate the overall Type I error rate. We thus re-estimate the required sample size, propose a valid hypothesis testing method for interim analysis, and study the underlying theoretical properties of the testing statistics, incorporating covariate-adaptive randomization. The performance of the proposed formula and interim strategy is evaluated through comprehensive simulations, including a sensitivity analysis. We also provide the R code to benefit the readers. Finally, two survival trials, the RE01 trial and a lung cancer study, are treated as pilot studies, and we show that the proposed strategies are valid under covariate-adaptive randomization.
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