Regional pooling in extreme event attribution studies: an approach based on multiple statistical testing

IF 1.1 3区 数学 Q3 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Leandra Zanger, Axel Bücher, Frank Kreienkamp, Philip Lorenz, Jordis S. Tradowsky
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引用次数: 0

Abstract

Statistical methods are proposed to select homogeneous regions when analyzing spatial block maxima data, such as in extreme event attribution studies. Here, homogeneitity refers to the fact that marginal model parameters are the same at different locations from the region. The methods are based on classical hypothesis testing using Wald-type test statistics, with critical values obtained from suitable parametric bootstrap procedures and corrected for multiplicity. A large-scale Monte Carlo simulation study finds that the methods are able to accurately identify homogeneous locations, and that pooling the selected locations improves the accuracy of subsequent statistical analyses. The approach is illustrated with a case study on precipitation extremes in Western Europe. The methods are implemented in an R package that allows for easy application in future extreme event attribution studies.

Abstract Image

极端事件归因研究中的区域集合:基于多重统计检验的方法
在分析空间块状最大值数据(如极端事件归因研究)时,提出了选择同质区域的统计方法。这里的同质性是指区域内不同位置的边际模型参数相同。这些方法基于使用 Wald 类型检验统计量进行的经典假设检验,其临界值通过适当的参数自举程序获得,并根据多重性进行校正。一项大规模的蒙特卡罗模拟研究发现,这些方法能够准确识别同质地点,而且将选定的地点集中起来可以提高后续统计分析的准确性。该方法通过对西欧极端降水的案例研究进行了说明。这些方法已在 R 软件包中实现,便于在未来的极端事件归因研究中应用。
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来源期刊
Extremes
Extremes MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-STATISTICS & PROBABILITY
CiteScore
2.20
自引率
7.70%
发文量
15
审稿时长
>12 weeks
期刊介绍: Extremes publishes original research on all aspects of statistical extreme value theory and its applications in science, engineering, economics and other fields. Authoritative and timely reviews of theoretical advances and of extreme value methods and problems in important applied areas, including detailed case studies, are welcome and will be a regular feature. All papers are refereed. Publication will be swift: in particular electronic submission and correspondence is encouraged. Statistical extreme value methods encompass a very wide range of problems: Extreme waves, rainfall, and floods are of basic importance in oceanography and hydrology, as are high windspeeds and extreme temperatures in meteorology and catastrophic claims in insurance. The waveforms and extremes of random loads determine lifelengths in structural safety, corrosion and metal fatigue.
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