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Nonparametric comparison of quantile curves: a stochastic process approach

机译:分位数曲线的非参数比较:随机过程方法

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摘要

A new test for comparing conditional quantile curves is proposed which is able to detect Pitman alternatives converging to the null hypothesis at the optimal rate. The basic idea of the test is to measure differences between the curves by a process of integrated nonparametric estimates of the quantile curve. We prove weak convergence of this process to a Gaussian process and study the finite sample properties of a Kolmogorov-Smirnov test by means of a simulation study.
机译:提出了一种用于比较条件分位数曲线的新检验,该检验能够检测以最佳速率收敛到零假设的Pitman替代方案。测试的基本思想是通过分位数曲线的集成非参数估计过程来测量曲线之间的差异。我们证明了该过程到高斯过程的弱收敛性,并通过模拟研究研究了Kolmogorov-Smirnov检验的有限样本性质。

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