A statistical physics and dynamical systems perspective on geophysical extreme events

Fuente: arXiv
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Auteurs principaux: Faranda, Davide, Messori, Gabriele, Alberti, Tommaso, Alvarez-Castro, Carmen, Caby, Théophile, Cavicchia, Leone, Coppola, Erika, Donner, Reik, Dubrulle, Bérengère, Galfi, Vera Melinda, Lembo, Valerio, Noyelle, Robin, Spagnolo, Bernardo, Vaienti, Sandro, Valenti, Davide, Yiou, Pascal, Wormell, Caroline
Format: Preprint
Publié: 2023
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author Faranda, Davide
Messori, Gabriele
Alberti, Tommaso
Alvarez-Castro, Carmen
Caby, Théophile
Cavicchia, Leone
Coppola, Erika
Donner, Reik
Dubrulle, Bérengère
Galfi, Vera Melinda
Lembo, Valerio
Noyelle, Robin
Spagnolo, Bernardo
Vaienti, Sandro
Valenti, Davide
Yiou, Pascal
Wormell, Caroline
author_facet Faranda, Davide
Messori, Gabriele
Alberti, Tommaso
Alvarez-Castro, Carmen
Caby, Théophile
Cavicchia, Leone
Coppola, Erika
Donner, Reik
Dubrulle, Bérengère
Galfi, Vera Melinda
Lembo, Valerio
Noyelle, Robin
Spagnolo, Bernardo
Vaienti, Sandro
Valenti, Davide
Yiou, Pascal
Wormell, Caroline
contents Statistical physics and dynamical systems theory are key tools to study high-impact geophysical events such as temperature extremes, cyclones, thunderstorms, geomagnetic storms and many more. Despite the intrinsic differences between these events, they all originate as temporary deviations from the typical trajectories of a geophysical system, resulting in well-organised, coherent structures at characteristic spatial and temporal scales. While statistical extreme value analysis techniques are capable to provide return times and probabilities of occurrence of certain geophysical events, they are not apt to account for their underlying physics. Their focus is to compute the probability of occurrence of events that are large or small with respect to some specific observable (e.g. temperature, precipitation, solar wind), rather than to relate rare or extreme phenomena to the underlying anomalous geophysical regimes. This paper outlines this knowledge gap, presenting some related challenges, new formalisms and briefly commenting on how stochastic approaches tailored to the study of extreme geophysical events can help to advance their understanding.
format Preprint
id arxiv_https___arxiv_org_abs_2309_15393
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle A statistical physics and dynamical systems perspective on geophysical extreme events
Faranda, Davide
Messori, Gabriele
Alberti, Tommaso
Alvarez-Castro, Carmen
Caby, Théophile
Cavicchia, Leone
Coppola, Erika
Donner, Reik
Dubrulle, Bérengère
Galfi, Vera Melinda
Lembo, Valerio
Noyelle, Robin
Spagnolo, Bernardo
Vaienti, Sandro
Valenti, Davide
Yiou, Pascal
Wormell, Caroline
Atmospheric and Oceanic Physics
Dynamical Systems
Chaotic Dynamics
Statistical physics and dynamical systems theory are key tools to study high-impact geophysical events such as temperature extremes, cyclones, thunderstorms, geomagnetic storms and many more. Despite the intrinsic differences between these events, they all originate as temporary deviations from the typical trajectories of a geophysical system, resulting in well-organised, coherent structures at characteristic spatial and temporal scales. While statistical extreme value analysis techniques are capable to provide return times and probabilities of occurrence of certain geophysical events, they are not apt to account for their underlying physics. Their focus is to compute the probability of occurrence of events that are large or small with respect to some specific observable (e.g. temperature, precipitation, solar wind), rather than to relate rare or extreme phenomena to the underlying anomalous geophysical regimes. This paper outlines this knowledge gap, presenting some related challenges, new formalisms and briefly commenting on how stochastic approaches tailored to the study of extreme geophysical events can help to advance their understanding.
title A statistical physics and dynamical systems perspective on geophysical extreme events
topic Atmospheric and Oceanic Physics
Dynamical Systems
Chaotic Dynamics
url https://arxiv.org/abs/2309.15393