Return Period of Nonconcurrent Climate Compound Events: A Nonparametric Bivariate Generalized Pareto Approach

IF 1.7 3区 环境科学与生态学 Q4 ENVIRONMENTAL SCIENCES
Environmetrics Pub Date : 2025-12-17 DOI:10.1002/env.70063
Grégoire Jacquemin, Denis Allard, Xavier Freulon, Mathieu Vrac
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引用次数: 0

Abstract

Compound events (CEs), commonly defined as the “combination of multiple drivers and/or hazards that contributes to societal or environmental risk”, often result in amplified impacts compared to individual hazards. In order to estimate the return period of bivariate CEs, a novel nonparametric approach employing bivariate Generalized Pareto distributions (bi-GPD) is proposed and compared to a copula-based approach. Special attention is given to account for temporal dependencies and nonconcurrent compound events. The latter are defined as excess of variables over a threshold at a relatively close time. The return period of such bivariate events is carefully defined and closed-form expressions are obtained for both approaches. Simulations reveal the bi-GPD approach is effective in case of positive asymptotic dependence and should be avoided in case of asymptotic independence. The novel approach is then applied to ERA5 reanalysis data to analyze two types of compound events: a spatial CE with simultaneous floods due to accumulated precipitation across two large watersheds in France and a preconditioned CE consisting of a devastating flood triggered by extreme precipitation over a saturated soil.

Abstract Image

非同步气候复合事件的回归期:一个非参数双变量广义Pareto方法
复合事件通常被定义为“导致社会或环境风险的多种驱动因素和/或危害的组合”,与单个危害相比,通常会产生更大的影响。为了估计二元ce的回归期,提出了一种新的基于二元广义Pareto分布的非参数方法,并与基于copula的方法进行了比较。特别注意考虑时间依赖性和非并发复合事件。后者被定义为在相对较近的时间内超过阈值的变量。仔细定义了这类二元事件的返回周期,并获得了两种方法的封闭形式表达式。仿真结果表明,双gpd方法在正渐近依赖情况下是有效的,在渐近独立情况下应避免使用。然后将这种新方法应用于ERA5再分析数据,以分析两种类型的复合事件:一种是由法国两个大流域的累积降水引起的同时发生洪水的空间CE,另一种是由饱和土壤上的极端降水引发的毁灭性洪水构成的预置CE。
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来源期刊
Environmetrics
Environmetrics 环境科学-环境科学
CiteScore
2.90
自引率
17.60%
发文量
67
审稿时长
18-36 weeks
期刊介绍: Environmetrics, the official journal of The International Environmetrics Society (TIES), an Association of the International Statistical Institute, is devoted to the dissemination of high-quality quantitative research in the environmental sciences. The journal welcomes pertinent and innovative submissions from quantitative disciplines developing new statistical and mathematical techniques, methods, and theories that solve modern environmental problems. Articles must proffer substantive, new statistical or mathematical advances to answer important scientific questions in the environmental sciences, or must develop novel or enhanced statistical methodology with clear applications to environmental science. New methods should be illustrated with recent environmental data.
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