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Some Results on Comparing the Quantiles of Dependent Groups

机译:相依族的分位数比较的一些结果

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摘要

Recently, Lombard derived an extension of the Doksum-Sievers shift function to dependent groups. This article suggests using a particular numerical method for determining the critical value, reports on the ability of the method to control the probability of a Type Ⅰ error when sample sizes are small, and it provides comparisons with methods aimed at comparing deciles. It is found that for continuous distributions, Lombard's method performs well and in particular has high power relative to the other two methods considered. But when tied values can occur, now it can have relatively poor power; a method based on the Harrell-Davis estimator is found to give more satisfactory results.
机译:最近,伦巴德(Lombard)将Doksum-Sievers移位函数扩展到相关组。本文建议使用一种特殊的数值方法来确定临界值,并报告该方法在样本量较小时控制Ⅰ型错误概率的能力,并与旨在比较十分位数的方法进行比较。发现对于连续分布,Lombard方法表现良好,并且相对于所考虑的其他两种方法,其功率特别高。但是,当出现绑定值时,它现在可能具有相对较差的功效;发现基于Harrell-Davis估计量的方法可提供更令人满意的结果。

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