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Semiparametric estimation for the non-mixture cure model in case-cohort and nested case-control studies

机译:在案例 - 队列和嵌套病例对照研究中的非混合固化模型的半造型估计

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Case-cohort and nested case-control designs are widely used strategies to reduce costs of covariate measurements in epidemiological cohort studies. A unified likelihood framework for two cohort designs is constructed and two statistical procedures are presented for making inference about the effects of incomplete covariates on the cumulative incidence of clinical event time. A pseudo-maximum likelihood estimation based on the sieve method is developed for the semiparametric non-mixture cure model, which can handle missing covariates and a cure fraction occurring in censored survival data. The resulting estimators are shown to be consistent and asymptotically normal in both case-cohort and nested case-control studies. In addition, for two cohort designs, an expectation-maximization (EM) algorithm is developed to simplify the maximization of the likelihood function with the Bernstein-based smoothing technique. Such a procedure would allow one to estimate the nonparametric component of the semiparametric model in closed form and relieve the computational burden. Simulation studies demonstrate that the proposed estimators have good properties in practical situations, and a motivating application to real data is provided to illustrate the methodology. (C) 2019 Elsevier B.V. All rights reserved.
机译:案例 - 群组和嵌套案例控制设计是广泛使用的策略,以降低流行病学队列研究中的变焦测量成本。构建了两个队列设计的统一似然框架,并提出了两种统计程序,以推断不完全协变量对临床事件时间累积率的影响。基于筛法的伪最大似然估计是针对半甲酰胺非混合固化模型开发的,其可以处理缺失的协变量和治愈部分发生在删除的存活数据中。在案例 - 队列和嵌套病例对照研究中,所得估计器被证明是一致的和渐近正常的。此外,对于两个队列设计,开发了期望最大化(EM)算法以简化基于伯恩斯坦的平滑技术的似然函数的最大化。这样的过程允许一个人以封闭形式估计半参数模型的非参数分量,并减轻计算负担。仿真研究表明,所提出的估计器在实际情况下具有良好的性能,并且提供了对实际数据的激励应用来说明方法。 (c)2019年Elsevier B.V.保留所有权利。

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