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双重稳健估计、最优截断逆强度加权和基于增量的方法在不规则纵向数据分析中的应用。

Doubly robust estimation, optimally truncated inverse-intensity weighting and increment-based methods for the analysis of irregularly observed longitudinal data.

机构信息

Biostatistics Unit, St Joseph's Healthcare, 50 Charlton Ave E, Canada.

出版信息

Stat Med. 2013 Mar 15;32(6):1054-72. doi: 10.1002/sim.5640. Epub 2012 Oct 10.

DOI:10.1002/sim.5640
PMID:23047604
Abstract

Longitudinal data arising from routine follow-up of patients will often have irregular measurement times. Existing methods for analysis include joint modelling of the outcome and measurement processes, and inverse-intensity weighting (IIW). This work extends previously proposed analysis of increments to the case of irregular follow-up, yielding a model for the increments that can be used as a stand-alone method. Furthermore, we propose two ways of combining the increments and IIW estimators. First, we use the increment model to select the truncation point for the inverse-intensity weights that minimises the mean squared error of the IIW estimator. Second, we use the increment model to augment the usual IIW estimating equations to form a doubly robust estimator. We evaluate the methods through simulation and apply these to a recent study of juvenile dermatomyositis.

摘要

从患者常规随访中产生的纵向数据通常具有不规则的测量时间。现有的分析方法包括对结果和测量过程进行联合建模,以及逆强度加权(Inverse-Intensity Weighting,IIW)。这项工作将以前提出的增量分析扩展到不规则随访的情况,得出了一种可作为独立方法使用的增量模型。此外,我们还提出了两种结合增量和 IIW 估计量的方法。首先,我们使用增量模型来选择逆强度权重的截断点,该截断点可使 IIW 估计量的均方误差最小化。其次,我们使用增量模型来扩充通常的 IIW 估计方程,形成双重稳健估计量。我们通过模拟来评估这些方法,并将其应用于最近的青少年皮肌炎研究。

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