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Non-parametric k-sample tests: Density functions vs distribution functions

机译:非参数k样本检验:密度函数与分布函数

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摘要

Tests for the comparison of k samples based on kernel density estimators (KDE) are introduced. The Double Minimum method as a new and useful procedure for the crucial problem of bandwidth selection is developed. The statistical power of the proposed tests, as well as the impact of the smoothing degree and the performance of the Double Minimum algorithm, are studied via Monte Carlo simulations. Finally, the results of the tests based on the KDE are compared to those of the traditional k-sample tests based on empirical distribution functions (EDF), and to other tests based on the likelihood ratio introduced in the recent literature. Two main conclusions are obtained. First, the proposed bandwidth selection method attains quasi-optimal results. Second, the simulations suggest that KDE-based tests are the most powerful when the underlying populations are different in shape, and that the L, distance among densities leads to optimal results in the considered situations.
机译:介绍了基于核密度估计器(KDE)的k个样本的比较测试。作为解决带宽选择这一关键问题的新​​方法,双最小方法被开发出来了。通过蒙特卡洛模拟研究了提出的测试的统计能力,以及平滑度的影响和Double Minimum算法的性能。最后,将基于KDE的检验结果与基于经验分布函数(EDF)的传统k样本检验结果进行了比较,并与基于最新文献中引入的似然比的其他检验结果进行了比较。得到两个主要结论。首先,提出的带宽选择方法获得了最佳结果。其次,模拟表明,当基础种群的形状不同时,基于KDE的测试是最有效的,并且密度L之间的距离在所考虑的情况下会导致最佳结果。

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