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AI 根据所提供的论文材料归类:摘要明确研究观察数据中的干预效应、非参数因果识别及重加权方法,直接对应因果推断。

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Graphical criteria for the identification of marginal causal effects in continuous-time survival and event-history analyses

连续时间生存与事件史分析中边际因果效应识别的图形准则

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代码、数据与补充材料

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关注这篇论文的作者
Kjetil Røysland
Pål C Ryalen
Mari Nygård
Vanessa Didelez

连续时间生存与事件史分析中边际因果效应识别的图形准则

研究问题
在连续时间事件过程中,对治疗过程强度实施干预所产生的结局效应,何时能够从存在删失的观察数据中识别?
方法与思路
作者为多元计数过程的局部独立动态图定义因果语义,并提出图形规则,判断观察信息是否足以通过适当重加权识别效应。
材料陈述的贡献
摘要称其建立了不依赖特定参数生存模型的连续时间非参数识别规则,并揭示独立删失之外仍需额外的删失结构假设。
阅读关注点
应核对干预与目标参数的定义、图形规则所需假设、删失过程的结构限制,以及HPV筛查例中重加权累计发生曲线的构造。
阅读边界
仅据Crossref摘要,不能验证其优先性主张或识别证明;摘要未列出完整图形规则、权重条件与应用结果。

原文摘要

Abstract We consider continuous-time survival and event-history settings, where our aim is to graphically represent causal structures allowing us to characterize when a causal parameter is identified from observational data. This causal parameter is formalized as the effect on an outcome event of a (possibly hypothetical) intervention on the intensity of a treatment process. To establish identifiability, we propose novel graphical rules indicating whether the observed information is sufficient to obtain the desired causal effect by suitable reweighting. This requires a different type of graph than in discrete time. We formally define causal semantics for the corresponding dynamic graphs that represent local independence models for multivariate counting processes. Importantly, our work highlights that causal inference from censored data relies on subtle structural assumptions on the censoring process beyond independent censoring; these can be verified graphically. Put together, our results are the first to establish graphical rules for nonparametric causal identifiability in event processes in this generality for the continuous-time case, not relying on particular parametric survival models. We conclude with a data example on Human papillomavirus (HPV) testing for cervical cancer screening, where the assumptions are illustrated graphically and the desired effect is estimated by reweighted cumulative incidence curves.

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