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Partially Linear Hazard Regression for Multivariate Survival Data

机译:多元生存数据的部分线性风险回归

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摘要

This article studies estimation of partially linear hazard regression models for multivariate survival data. A profile pseudo-partial likelihood estimation method is proposed under the marginal hazard model framework. The estimation on the parameters for the linear part is accomplished by maximization of a pseudo-partial likelihood profiled over the nonparametric part. This enables us to obtain n~(1/2)-consistent estimators of the parametric component. Asymptotic normality is obtained for the estimates of both the linear and nonlinear parts. The new technical challenge is that the nonparametric component is indirectly estimated through its integrated derivative function from a local polynomial fit. An algorithm of fast implementation of our proposed method is presented. Consistent standard error estimates using sandwich-type ideas are also developed, which facilitates inferences for the model. It is shown that the nonparametric component can be estimated as well as if the parametric components were known and the failure times within each subject were independent. Simulations are conducted to demonstrate the performance of the proposed method. A real dataset is analyzed to illustrate the proposed methodology.
机译:本文研究多元生存数据的部分线性风险回归模型的估计。在边际风险模型框架下提出了一种轮廓伪局部似然估计方法。线性部分参数的估计是通过最大化非参数部分上的伪局部似然来实现的。这使我们能够获得参数分量的n〜(1/2)一致估计量。对于线性和非线性部分的估计都获得了渐近正态性。新的技术挑战是非参数分量是通过局部多项式拟合通过其积分导数函数间接估算的。提出了一种快速实现我们提出的方法的算法。还开发了使用三明治式思路的一致标准误差估计,这有助于模型的推断。结果表明,可以估计非参数分量,以及是否可以知道参数分量以及每个受试者的失败时间是独立的。仿真表明该方法的性能。分析了真实的数据集以说明所提出的方法。

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