Multimodel regional frequency analysis of CMIP extreme precipitation

Abstract A recurrent question in climate risk analysis is determining how climate change will affect heavy precipitation patterns. Dividing the globe into homogeneous sub-regions should improve the modeling of heavy precipitation by inferring common regional distributional parameters. In addition, biases due to model errors in global climate models (GCMs) should be considered to understand the climate response to different forcing effects. Within this context, we propose an efficient clustering algorithm that, compared to classical regional frequency analysis (RFA) techniques, is covariate-free and accounts for dependence. It is based on a new non-parametric dissimilarity that combines both the RFA constraint and the pairwise dependence. We derive asymptotic properties of our dissimilarity estimator, and we interpret it for generalized extreme value distributed pairs. As an application, we cluster annual daily precipitation maxima of 16 GCMs from the coupled model intercomparison project. We combine the climatologically consistent subregions identified for all GCMs. This improves the spatial clusters coherence and outperforms methods either based on margins or on dependence. Finally, by comparing the natural forcings partition with the one with all forcings, we assess the impact of anthropogenic forcing on precipitation extreme patterns.

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Publication Details

Journal
Environmental Research Climate
Published
2024-09-19
DOI
https://doi.org/10.1088/2752-5295/ad7d2a
Citations
2
Primary Topic
Geophysics and Gravity Measurements
Type
article
Field-Weighted Citation Impact
0.96

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article

Multimodel regional frequency analysis of CMIP extreme precipitation

Philomène Le Gall, Philippe Naveau, Anne‐Catherine Favre, A. Tuel
2 citations
Environmental Research Climate
Geophysics and Gravity Measurements
0.96
article

Multimodel regional frequency analysis of CMIP extreme precipitation

Philomène Le Gall, Philippe Naveau, Anne‐Catherine Favre, A. Tuel
article en
2 citations

Abstract

Abstract A recurrent question in climate risk analysis is determining how climate change will affect heavy precipitation patterns. Dividing the globe into homogeneous sub-regions should improve the modeling of heavy precipitation by inferring common regional distributional parameters. In addition, biases due to model errors in global climate models (GCMs) should be considered to understand the climate response to different forcing effects. Within this context, we propose an efficient clustering algorithm that, compared to classical regional frequency analysis (RFA) techniques, is covariate-free and accounts for dependence. It is based on a new non-parametric dissimilarity that combines both the RFA constraint and the pairwise dependence. We derive asymptotic properties of our dissimilarity estimator, and we interpret it for generalized extreme value distributed pairs. As an application, we cluster annual daily precipitation maxima of 16 GCMs from the coupled model intercomparison project. We combine the climatologically consistent subregions identified for all GCMs. This improves the spatial clusters coherence and outperforms methods either based on margins or on dependence. Finally, by comparing the natural forcings partition with the one with all forcings, we assess the impact of anthropogenic forcing on precipitation extreme patterns.

Environmental Research ClimateVol. 3(4)
Institut polytechnique de Grenoble (FR), University of Bern (CH), Centre National de la Recherche Scientifique (FR), Oeschger Centre for Climate Change Research (CH), Université de Versailles Saint-Quentin-en-Yvelines (FR), Commissariat à l'Énergie Atomique et aux Énergies Alternatives (FR), Institut des Géosciences de l'Environnement (FR), Laboratoire des Sciences du Climat et de l'Environnement (FR), Institut de Recherche pour le Développement (FR), Université Grenoble Alpes (FR)
Agence Nationale de la Recherche, Centre National de la Recherche Scientifique, Horizon 2020 Framework Programme, Institut national des sciences de l'Univers
Openalex Percentile: Top 25%
Geophysics and Gravity Measurements
0.96
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