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Fitting Cox Models with Doubly Censored Data Using Spline-Based Sieve Marginal Likelihood

机译:使用基于样条的筛分边际可能性将带有双重删失数据的Cox模型拟合

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摘要

In some applications, the failure time of interest is the time from an originating event to a failure event, while both event times are interval censored. We propose fitting Cox proportional hazards models to this type of data using a spline-based sieve maximum marginal likelihood, where the time to the originating event is integrated out in the empirical likelihood function of the failure time of interest. This greatly reduces the complexity of the objective function compared with the fully semiparametric likelihood. The dependence of the time of interest on time to the originating event is induced by including the latter as a covariate in the proportional hazards model for the failure time of interest. The use of splines results in a higher rate of convergence of the estimator of the baseline hazard function compared with the usual nonparametric estimator. The computation of the estimator is facilitated by a multiple imputation approach. Asymptotic theory is established and a simulation study is conducted to assess its finite sample performance. It is also applied to analyzing a real data set on AIDS incubation time.
机译:在某些应用程序中,关注的故障时间是从始发事件到故障事件的时间,而两个事件时间都是间隔检查的。我们建议使用基于样条的筛子最大边际可能性将Cox比例风险模型拟合到这种类型的数据,其中到发生事件的时间被整合到感兴趣的故障时间的经验似然函数中。与完全半参数似然相比,这大大降低了目标函数的复杂性。通过将关注时间作为关注故障时间的比例风险模型的协变量,可以将关注时间对时间的依赖关系归结为始发事件。与常规的非参数估计器相比,样条的使用导致基线危害函数的估计器的收敛速度更高。估计法的计算通过多重插补方法得以简化。建立了渐近理论,并进行了仿真研究以评估其有限样本性能。它还可用于分析有关AIDS潜伏时间的真实数据集。

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