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Adjusted Kaplan-Meier estimator and log-rank test with inverse probability of treatment weighting for survival data.

机译:调整了Kaplan-Meier估计量和对数秩检验,对生存数据的治疗权重为反概率。

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Estimation and group comparison of survival curves are two very common issues in survival analysis. In practice, the Kaplan-Meier estimates of survival functions may be biased due to unbalanced distribution of confounders. Here we develop an adjusted Kaplan-Meier estimator (AKME) to reduce confounding effects using inverse probability of treatment weighting (IPTW). Each observation is weighted by its inverse probability of being in a certain group. The AKME is shown to be a consistent estimate of the survival function, and the variance of the AKME is derived. A weighted log-rank test is proposed for comparing group differences of survival functions. Simulation studies are used to illustrate the performance of AKME and the weighted log-rank test. The method proposed here outperforms the Kaplan-Meier estimate, and it does better than or as well as other estimators based on stratification. The AKME and the weighted log-rank test are applied to two real examples: one is the study of times to reinfection ofsexually transmitted diseases, and the other is the primary biliary cirrhosis (PBC) study.
机译:生存曲线的估计和组比较是生存分析中两个非常普遍的问题。实际上,由于混杂因素的不平衡分布,生存功能的Kaplan-Meier估计可能会有偏差。在这里,我们开发了一种经过调整的Kaplan-Meier估计器(AKME),以使用处理权重的逆概率(IPTW)来减少混杂效应。每个观察值由其在特定组中的逆概率加权。 AKME被证明是对生存函数的一致估计,并且推导了AKME的方差。提出了加权对数秩检验来比较生存功能的组差异。仿真研究用于说明AKME的性能和加权对数秩检验。此处提出的方法胜过Kaplan-Meier估计,并且比基于分层的其他估计要好或优于其他估计。 AKME和加权对数秩检验用于两个真实的例子:一个是对性传播疾病再感染时间的研究,另一个是原发性胆汁性肝硬化(PBC)研究。

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