聚类生存和竞争风险数据的调整曲线。

IF 0.8 4区 数学 Q3 STATISTICS & PROBABILITY
Manoj Khanal, Soyoung Kim, Kwang Woo Ahn
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引用次数: 0

摘要

使用右删节数据的观察性研究通常由于配对或研究中心效应而聚集数据。在这些数据中,治疗组之间的患者特征可能存在不平衡,Kaplan-Meier曲线或未调整的累积发病率曲线可能具有误导性,可能无法代表给定治疗组的平均患者。在这种情况下,需要调整曲线来适当地显示生存或累积发生率曲线。我们提出了估计聚类右截尾数据的调整生存率和累积发生率的方法。对于竞争风险结果,我们允许协变量独立和协变量相关的审查。我们开发了一个R包adjSURVCI来实现所提出的方法。它提供了调整后的生存率和累积发生率及其标准误差的估计。我们的模拟结果表明,所提出的方法的调整生存率和累积发病率估计是无偏的,覆盖率约为95%。我们将该方法应用于白血病患者的干细胞移植数据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Adjusted curves for clustered survival and competing risks data.

Observational studies with right-censored data often have clustered data due to matched pairs or a study center effect. In such data, there may be an imbalance in patient characteristics between treatment groups, where Kaplan-Meier curves or unadjusted cumulative incidence curves can be misleading and may not represent the average patient on a given treatment arm. Adjusted curves are desirable to appropriately display survival or cumulative incidence curves in this case. We propose methods for estimating the adjusted survival and cumulative incidence probabilities for clustered right-censored data. For the competing risks outcome, we allow both covariate-independent and covariate-dependent censoring. We develop an R package adjSURVCI to implement the proposed methods. It provides the estimates of adjusted survival and cumulative incidence probabilities along with their standard errors. Our simulation results show that the adjusted survival and cumulative incidence estimates of the proposed method are unbiased with approximate 95% coverage rates. We apply the proposed method to stem cell transplant data of leukemia patients.

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来源期刊
CiteScore
2.50
自引率
11.10%
发文量
240
审稿时长
6 months
期刊介绍: The Simulation and Computation series intends to publish papers that make theoretical and methodological advances relating to computational aspects of Probability and Statistics. Simulational assessment and comparison of the performance of statistical and probabilistic methods will also be considered for publication. Papers stressing graphical methods, resampling and other computationally intensive methods will be particularly relevant. In addition, special issues dedicated to a specific topic of current interest will also be published in this series periodically, providing an exhaustive and up-to-date review of that topic to the readership.
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