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分类依据与纠错

AI 根据所提供的论文材料归类:摘要核心是个体纵向响应、不平衡随访和边际回归,直接对应重复观测数据方法。

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关注这篇论文的作者
Haiqun Lin

随访时间不规则且依赖结局的纵向数据分析

研究问题
当个体随访时间不固定,且访视过程与结局或相关辅助因素有关时,怎样估计纵向结局的边际回归关系并处理选择性观测?
方法与思路
作者提出访视过程逆强度加权的边际回归估计量,允许连续时间观测,推导大样本分布,并用模拟和健康服务数据说明。
材料陈述的贡献
摘要称,该框架可处理嵌入个体访视过程的缺失模式,并给出估计量的渐近分布及有限样本行为的模拟研究。
阅读关注点
应核对访视强度模型、加权估计所需条件、辅助因素的使用方式,以及不规则随访数据中的标准误与模拟设计。
阅读边界
仅据所给Crossref摘要;摘要未列访视机制与加权有效性的完整条件,不能认为任意结局依赖型缺失都可由该方法消除偏差。

原文摘要

Summary A frequent problem in longitudinal studies is that subjects may miss scheduled visits or be assessed at self-selected points in time. As a result, observed outcome data may be highly unbalanced and the availability of the data may be directly related to the outcome measure and/or some auxiliary factors that are associated with the outcome. If the follow-up visit and outcome processes are correlated, then marginal regression analyses will produce biased estimates. Building on the work of Robins, Rotnitzky and Zhao, we propose a class of inverse intensity-of-visit process-weighted estimators in marginal regression models for longitudinal responses that may be observed in continuous time. This allows us to handle arbitrary patterns of missing data as embedded in a subject's visit process. We derive the large sample distribution for our inverse visit-intensity-weighted estimators and investigate their finite sample behaviour by simulation. Our approach is illustrated with a data set from a health services research study in which homeless people with mental illness were randomized to three different treatments and measures of homelessness (as percentage days homeless in the past 3 months) and other auxiliary factors were recorded at follow-up times that are not fixed by design.

笔记与分组
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