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A log rank type test in observational survival studies with stratified sampling

机译:分层抽样的观察生存研究中的对数秩检验

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In randomized clinical trials, the log rank test is often used to test the null hypothesis of the equality of treatment-specific survival distributions. In observational studies, however, the ordinary log rank test is no longer guaranteed to be valid. In such studies we must be cautious about potential confounders; that is, the covariates that affect both the treatment assignment and the survival distribution. In this paper, two cases were considered: the first is when it is believed that all the potential confounders are captured in the primary database, and the second case where a substudy is conducted to capture additional confounding covariates. We generalize the augmented inverse probability weighted complete case estimators for treatment-specific survival distribution proposed in Bai et al. (Biometrics 69:830-839, 2013) and develop the log rank type test in both cases. The consistency and double robustness of the proposed test statistics are shown in simulation studies. These statistics are then applied to the data from the observational study that motivated this research.
机译:在随机临床试验中,对数秩检验通常用于检验治疗特异性生存分布相等的零假设。但是,在观察性研究中,普通对数秩检验不再保证有效。在这类研究中,我们必须谨慎对待潜在的混杂因素。也就是说,影响治疗分配和生存分布的协变量。在本文中,考虑了两种情况:第一种情况是认为所有潜在的混杂因素都已在主数据库中捕获,第二种情况是进行了子研究以捕获其他混杂的协变量。我们针对Bai等人提出的针对特定治疗的生存分布归纳了增强的逆概率加权完整案例估计量。 (Biometrics 69:830-839,2013),并开发两种情况下的对数秩检验。仿真研究显示了所提出的测试统计量的一致性和双重鲁棒性。然后,将这些统计数据应用于激发该研究的观察性研究数据。

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