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Cox Regression Model with Doubly Truncated Data

机译:具有双截断数据的Cox回归模型

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摘要

Truncation is a well-known phenomenon that may be present in observational studies of time-to-event data. While many methods exist to adjust for either left or right truncation, there are very few methods that adjust for simultaneous left and right truncation, also known as double truncation. We propose a Cox regression model to adjust for this double truncation using a weighted estimating equation approach, where the weights are estimated from the data both parametrically and nonparametrically, and are inversely proportional to the probability that a subject is observed. The resulting weighted estimators of the hazard ratio are consistent. The parametric weighted estimator is asymptotically normal and a consistent estimator of the asymptotic variance is provided. For the nonparametric weighted estimator, we apply the bootstrap technique to estimate the variance and confidence intervals. We demonstrate through extensive simulations that the proposed estimators greatly reduce the bias compared to the unweighted Cox regression estimator which ignores truncation. We illustrate our approach in an analysis of autopsy-confirmed Alzheimer’s disease patients to assess the effect of education on survival.
机译:截断是一种众所周知的现象,可能存在于对事件进行时间数据的观察研究中。尽管存在许多方法可以调整左或右截断,但很少有方法可以同时调整左和右截断,也称为双截断。我们提出了一种Cox回归模型,以使用加权估计方程方法来对此双重截断进行调整,其中权重是从参数地和非参数地从数据中估计的,并且与观察对象的概率成反比。得出的危险比加权估计数是一致的。参数加权估计量是渐近正态的,并且提供了渐近方差的一致估计量。对于非参数加权估计量,我们应用自举技术来估计方差和置信区间。通过广泛的仿真,我们证明了与不考虑截断的未加权Cox回归估计器相比,拟议的估计器大大降低了偏差。我们通过对尸检确认的阿尔茨海默氏病患者的分析来说明我们的方法,以评估教育对生存的影响。

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