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AI 根据所提供的论文材料归类:摘要明确研究分位数回归及协变量对事件时间各分位数的影响。

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关注这篇论文的作者
Ruosha Li
Limin Peng

调整半竞争风险所致依赖删失的分位数回归

研究问题
当事件时间受到可能依赖的删失,且事件发生后仍能观察删失时间时,如何估计协变量对事件时间不同分位数的影响?
方法与思路
作者对事件时间与删失时间的关联结构施加假设,构造适用于半竞争风险的分位数回归程序,并提供实施算法。
材料陈述的贡献
摘要称建立估计量的一致性与弱收敛结果,并通过模拟及骨髓移植试验展示方法应用,同时考察删失的信息性。
阅读关注点
应核对关联结构假设的具体强度、可估分位数范围、均匀一致性与弱收敛条件,以及算法在依赖删失下的稳定性。
阅读边界
仅据所给 Crossref 摘要;所谓温和假设及良好表现均为作者陈述,具体条件和模拟数值未提供,不能推断刊本变化。

原文摘要

Summary We study quantile regression when the response is an event time subject to potentially dependent censoring. We consider the semicompeting risks setting, where the time to censoring remains observable after the occurrence of the event of interest. Although such a scenario frequently arises in biomedical studies, most of current quantile regression methods for censored data are not applicable because they generally require the censoring time and the event time to be independent. By imposing quite mild assumptions on the association structure between the time-to-event response and the censoring time variable, we propose quantile regression procedures, which allow us to garner a comprehensive view of the covariate effects on the event time outcome as well as to examine the informativeness of censoring. An efficient and stable algorithm is provided for implementing the new method. We establish the asymptotic properties of the resulting estimators including uniform consistency and weak convergence. The theoretical development may serve as a useful template for addressing estimating settings that involve stochastic integrals. Extensive simulation studies suggest that the method proposed performs well with moderate sample sizes. We illustrate the practical utility of our proposals through an application to a bone marrow transplant trial.

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