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Doubly‐robust methods for differences in restricted mean lifetimes using pseudo‐observations

机译:使用伪观测值的受限平均寿命差异的双稳健方法

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Abstract In clinical studies or trials comparing survival times between two treatment groups, the restricted mean lifetime (RML), defined as the expectation of the survival from time 0 to a prespecified time‐point, is often the quantity of interest that is readily interpretable to clinicians without any modeling restrictions. It is well known that if the treatments are not randomized (as in observational studies), covariate adjustment is necessary to account for treatment imbalances due to confounding factors. In this article, we propose a simple doubly‐robust pseudo‐value approach to effectively estimate the difference in the RML between two groups (akin to a metric for estimating average causal effects), while accounting for confounders. The proposed method combines two general approaches: (a) group‐specific regression models for the time‐to‐event and covariate information, and (b) inverse probability of treatment assignment weights, where the RMLs are replaced by the corresponding pseudo‐observations for survival outcomes, thereby mitigating the estimation complexities in presence of censoring. The proposed estimator is double‐robust, in the sense that it is consistent if at least one of the two working models remains correct. In addition, we explore the potential of available machine learning algorithms in causal inference to reduce possible bias of the causal estimates in presence of a complex association between the survival outcome and covariates. We conduct extensive simulation studies to assess the finite‐sample performance of the pseudo‐value causal effect estimators. Furthermore, we illustrate our methodology via application to a dataset from a breast cancer cohort study. The proposed method is implementable using the R package drRML, available in GitHub.
机译:摘要 在比较两个治疗组之间生存时间的临床研究或试验中,限制平均寿命(RML)定义为从时间0到预先指定时间点的预期生存期,通常是临床医生在没有任何建模限制的情况下易于解释的感兴趣量。众所周知,如果治疗不是随机的(如观察性研究),则需要进行协变量调整,以解释由于混杂因素引起的治疗失衡。在本文中,我们提出了一种简单的双鲁棒伪值方法来有效地估计两组之间 RML 的差异(类似于估计平均因果效应的指标),同时考虑混杂因素。所提出的方法结合了两种通用方法:(a) 事件发生时间和协变量信息的组特异性回归模型,以及 (b) 治疗分配权重的逆概率,其中 RML 被生存结果的相应伪观察值所取代,从而减轻了存在删失的估计复杂性。所提出的估计器是双重鲁棒的,从某种意义上说,如果两个工作模型中至少有一个保持正确,它就是一致的。此外,我们还探索了可用的机器学习算法在因果推理中的潜力,以减少在生存结果和协变量之间存在复杂关联的情况下因果估计的可能偏差。我们进行了广泛的模拟研究,以评估伪值因果效应估计器的有限样本性能。此外,我们通过应用于乳腺癌队列研究的数据集来说明我们的方法。建议的方法可使用 GitHub 中提供的 R 包 drRML 实现。

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