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An Investigation of Quantile Function Estimators Relative to Quantile Confidence Interval Coverage

机译:分位数函数估计相对于定量置信区间覆盖的研究

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摘要

In this article, we investigate the limitations of traditional quantile function estimators and introduce a new class of quantile function estimators, namely, the semi-parametric tail-extrapolated quantile estimators, which has excellent performance for estimating the extreme tails with finite sample sizes. The smoothed bootstrap and direct density estimation via the characteristic function methods are developed for the estimation of confidence intervals. Through a comprehensive simulation study to compare the confidence interval estimations of various quantile estimators, we discuss the preferred quantile estimator in conjunction with the confidence interval estimation method to use under different circumstances. Data examples are given to illustrate the superiority of the semi-parametric tail-extrapolated quantile estimators. The new class of quantile estimators is obtained by slight modification of traditional quantile estimators, and therefore, should be specifically appealing to researchers in estimating the extreme tails.
机译:在本文中,我们调查了传统的定位函数估计器的局限性,并引入了一类新的定位函数估算器,即半参数尾电型分位数估算器,具有优异的性能,用于估计具有有限样本尺寸的极端尾部。开发了通过特征函数方法的平滑的引导和直接密度估计,用于估计置信区间。通过全面的模拟研究来比较各种量子估计器的置信区间估计,我们与在不同情况下使用的置信区间估计方法讨论优选的分位式估计器。给出数据示例以说明半导体尾部外推定位估计器的优越性。通过对传统的分位数估算器的轻微修改来获得新的量化估计器,因此,应该特别吸引估计极端尾部的研究人员。

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