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Single index quantile regression for censored data

机译:用于检查数据的单索引分位数回归

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Quantile regression (QR) has become a popular method of data analysis, especially when the error term is heteroscedastic. It is particularly relevant for the analysis of censored survival data as an alternative to proportional hazards and the accelerated failure time models. Such data occur frequently in biostatistics, environmental sciences, social sciences and econometrics. There is a large body of work for linearonlinear QR models for censored data, but it is only recently that the single index quantile regression (SIQR) model has received some attention. However, the only existing method for fitting the SIQR model for censored data uses an iterative algorithm and no asymptotic theory for the resulting estimator of the parametric component is given. We propose a non-iterative estimation algorithm and derive the asymptotic distribution of the proposed estimator under heteroscedasticity. Results from simulation studies evaluating the finite sample performance of the proposed estimator are reported.
机译:分位数回归(QR)已成为流行的数据分析方法,尤其是当误差项为异方差时。它对于分析审查的生存数据尤其有用,它可以替代比例风险和加速故障时间模型。这些数据经常出现在生物统计学,环境科学,社会科学和计量经济学中。用于审查数据的线性/非线性QR模型的工作量很大,但是直到最近,单索引分位数回归(SIQR)模型才受到关注。但是,唯一适用于SIQR模型的受检数据拟合方法是使用迭代算法,并且没有给出关于参数分量的最终估计量的渐近理论。我们提出了一种非迭代的估计算法,并推导了该估计量在异方差下的渐近分布。报告了评估拟议估计量的有限样本性能的仿真研究结果。

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