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首页> 外文期刊>Open Journal of Statistics >Hypothesis Testing of Population Percentiles via the Wald Test with Bootstrap Variance Estimates
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Hypothesis Testing of Population Percentiles via the Wald Test with Bootstrap Variance Estimates

机译:通过具有Bootstrap方差估计的Wald检验对总体百分位数进行假设检验

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Testing the equality of percentiles (quantiles) between populations is an effective method for robust, nonparametric comparison, especially when the distributions are asymmetric or irregularly shaped. Unlike global nonparametric tests for homogeneity such as the Kolmogorv-Smirnov test, testing the equality of a set of percentiles (i.e., a percentile profile) yields an estimate of the location and extent of the differences between the populations along the entire domain. The Wald test using bootstrap estimates of variance of the order statistics provides a unified method for hypothesis testing of functions of the population percentiles. Simulation studies are conducted to show performance of the method under various scenarios and to give suggestions on its use. Several examples are given to illustrate some useful applications to real data.
机译:测试总体之间百分位数(分位数)的相等性是进行健壮的非参数比较的有效方法,尤其是当分布不对称或形状不规则时。与诸如Kolmogorv-Smirnov检验的全局非参数同质性检验不同,对一组百分位数的相等性(即百分位数分布图)进行检验可以得出整个域中总体之间差异的位置和程度的估计值。使用顺序统计方差的自举估计的Wald检验为总体百分位数的功能的假设检验提供了统一的方法。进行了仿真研究,以显示该方法在各种情况下的性能并提供使用建议。给出了一些示例,以说明对实际数据的一些有用应用。

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