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AI 根据所提供的论文材料归类:摘要明确研究随机试验处理效应的目标量、伴发事件下的识别及双重稳健估计。

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关注这篇论文的作者
Sizhu Lu
Yanyao Yi
Yongming Qu
Huayu Karen Liu
Ting Ye
Peng Ding

随机对照试验中存在竞争性伴发事件的处理效应估计

研究问题
当治疗后的多类伴发事件相互竞争、首个事件遮蔽后续事件时,如何定义有临床意义且可识别的处理效应?
方法与思路
作者对效应信息性事件采用复合变量策略,对非信息性事件采用假想策略,并构造加权、结果回归及双重稳健估计。
材料陈述的贡献
摘要称建立竞争性伴发事件下的目标量、非参数识别与半参数估计理论,并在两项系统性红斑狼疮试验中应用。
阅读关注点
应核对事件分类、失败结果赋值及条件独立假设,检查首个事件造成的遮蔽如何处理,以及双重稳健性的具体条件。
阅读边界
这是 arXiv 预印本,同行评审与期刊接收未核实;摘要只说明部分假设,未给出完整识别要求或临床应用的效应数值。

原文摘要

The analysis of randomized controlled trials is often complicated by intercurrent events (IEs) -- events that occur after treatment initiation and affect either the interpretation or existence of outcome measurements. Examples include treatment discontinuation or the use of additional medications. In two recent clinical trials for systemic lupus erythematosus with complications of IEs, we classify the IEs into two broad categories: effect-informative (e.g., treatment discontinuation due to adverse events or lack of efficacy) and effect-uninformative (e.g., treatment discontinuation due to external factors such as pandemics or relocation). To define a clinically meaningful estimand, we adopt tailored strategies for each category of IEs. For effect-informative IEs, which are often informative about a patient's outcome, we use the composite variable strategy that assigns an outcome value indicative of treatment failure. For effect-uninformative IEs, we apply the hypothetical strategy, assuming their timing is conditionally independent of the outcome given treatment and baseline covariates, and hypothesizing a scenario in which such events do not occur. A central yet previously overlooked challenge is the presence of competing IEs, where the first IE censors all subsequent ones. Despite its ubiquity in practice, this issue has not been explicitly recognized or addressed in previous data analyses due to the lack of rigorous statistical methodology. In this paper, we propose a principled framework to formulate the estimand, establish its nonparametric identification and semiparametric estimation theory, and introduce weighting, outcome regression, and doubly robust estimators. We apply our methods to analyze the two systemic lupus erythematosus trials, demonstrating the robustness and practical utility of the proposed framework.

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