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Sequential tests for non-proportional hazards data

机译:非比例危害数据的顺序测试

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In clinical trials survival endpoints are usually compared using the log-rank test. Sequential methods for the log-rank test and the Cox proportional hazards model are largely reported in the statistical literature. When the proportional hazards assumption is violated the hazard ratio is ill-defined and the power of the log-rank test depends on the distribution of the censoring times. The average hazard ratio was proposed as an alternative effect measure, which has a meaningful interpretation in the case of non-proportional hazards, and is equal to the hazard ratio, if the hazards are indeed proportional. In the present work we prove that the average hazard ratio based sequential test statistics are asymptotically multivariate normal with the independent increments property. This allows for the calculation of group-sequential boundaries using standard methods and existing software. The finite sample characteristics of the new method are examined in a simulation study in a proportional and a non-proportional hazards setting.
机译:在临床试验中,通常使用对数秩检验比较生存终点。对数秩检验和Cox比例风险模型的顺序方法已在统计文献中大量报道。当违反比例危险性假设时,危险性比率不确定,对数秩检验的功效取决于检查时间的分布。提出了平均危害比作为一种替代效果度量,它在非比例危害中具有有意义的解释,并且如果危害确实成比例,则等于危害比。在当前的工作中,我们证明了基于平均风险比的顺序检验统计量是渐近多元正态的,具有独立的增量特性。这允许使用标准方法和现有软件来计算组序边界。在比例和非比例危险环境下的模拟研究中,对新方法的有限样本特征进行了检验。

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