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Homogeneity testing for skewed and cross-correlated data in regional flood frequency analysis

机译:区域洪水频率分析中偏斜和交叉相关数据的同质性测试

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Highlights?Generalization of the Hosking-Wallis procedure.?Increased detection rates of heterogeneous groups.?Robustness against extreme observations.?Application to the Mulde river basin.AbstractIn regional flood frequency analysis the homogeneity of a group of stations is an essential assumption. A standard procedure in hydrology to evaluate this condition is the homogeneity measure of Hosking and Wallis, which applies L-moments. Disadvantages of it are the lack of power when analysing highly skewed data and the implicit assumption of spatial independence. To face these issues we generalize this procedure in two ways. Copulas are applied to model intersite dependence and trimmed L-moments as a more robust alternative to ordinary L-moments. The results of simulation studies are presented to discuss the influence of different copula models and different trimming parameters. The usage of asymmetrically trimmed L-mome
机译:<![cdata [ 亮点 hosking-wallis过程的概括。 异构组的检测率增加。 鲁棒性反对极端观察。 应用于Mulde River Basin。 Abstract 在区域洪水频率分析中,一组车站的同质性是必不可少的假设。评估这种条件的水文中的标准程序是Hosking和Wallis的同质性测量,适用L-矩。在分析高度偏斜的数据和空间独立性的隐含假设时,它的缺点是缺乏力量。面对这些问题,我们以两种方式概括了这一程序。 Copulas应用于模型依赖性和修剪L-时刻作为普通L矩的更强大的替代品。提出了仿真研究的结果,讨论了不同谱模型和不同修整参数的影响。使用不对称修剪的L-Mome

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