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Supremum weighted log-rank test and sample size for comparing two-stage adaptive treatment strategies

机译:最高加权对数秩检验和样本量,用于比较两阶段自适应治疗策略

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摘要

In two-stage adaptive treatment strategies, patients receive an induction treatment followed by a maintenance therapy, given that the patient responded to the induction treatment they received. To test for a difference in the effects of different induction and maintenance treatment combinations, a modified supremum weighted log-rank test is proposed. The test is applied to a dataset from a two-stage randomized trial and the results are compared to those obtained using a standard weighted log-rank test. A sample-size formula is proposed based on the limiting distribution of the supremum weighted log-rank statistic. The sample-size formula reduces to Eng and Kosorok's sample-size formula for a two-sample supremum log-rank test when there is no second randomization. Monte Carlo studies show that the proposed test provides sample sizes that are close to those obtained by standard weighted log-rank test under a proportional hazards alternative. However, the proposed test is more powerful than the standard weighted log-rank test under non-proportional hazards alternatives.
机译:在两阶段的适应性治疗策略中,假设患者对他们接受的诱导治疗有反应,则患者接受诱导治疗,然后进行维持治疗。为了测试不同的诱导和维持治疗组合的效果差异,提出了一种改进的最高加权对数秩检验。将该测试应用于两阶段随机试验的数据集,并将结果与​​使用标准加权对数秩检验获得的结果进行比较。基于最高加权对数秩统计量的极限分布,提出了样本量公式。当没有第二个随机数时,样本大小公式将简化为Eng和Kosorok的样本大小公式,用于两个样本的最高对数秩检验。蒙特卡洛研究表明,在比例风险替代方案下,建议的测试所提供的样本规模接近于通过标准加权对数秩检验获得的样本规模。但是,在非比例危险替代方案下,拟议的测试比标准加权对数秩测试更强大。

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  • 来源
    《Biometrika》 |2008年第3期|p.695-707|共13页
  • 作者单位

    Department of Biostatistics, University of Pittsburgh Graduate School of Public Health, Pittsburgh, Pennsylvania 15261, U.S.A. wentao.feng{at}novartis.com wahed{at}pitt.edu;

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