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Are general circulation models obsolete?

delete2022-11-14
delete25
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OA
AI
B
Balaji, V. *
F
Fleur Couvreux
J
Julie Deshayes
J
Jacques Gautrais
H
Hourdinf, Frederic
C
Catherine Rio
DOI:10.1073/pnas.2202075119delete
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摘要

摘要

En 中文
Traditional general circulation models, or GCMs-that is, three-dimensional dynamical models with unresolved terms represented in equations with tunable parameters-have been a mainstay of climate research for several decades, and some of the pioneering studies have recently been recognized by a Nobel prize in Physics. Yet, there is considerable debate around their continuing role in the future. Frequently mentioned as limitations of GCMs are the structural error and uncertainty across models with different representations of un-resolved scales and the fact that the models are tuned to reproduce certain aspects of the observed Earth. We consider these shortcomings in the context of a future generation of models that may address these issues through substantially higher resolution and detail, or through the use of machine learning techniques to match them better to observations, theory, and process models. It is our contention that calibration, far from being a weakness of models, is an essential element in the simulation of complex systems, and contributes to our understanding of their inner workings. Models can be calibrated to reveal both fine-scale detail and the global response to external perturbations. New methods enable us to articulate and improve the connections between the different levels of abstract representation of climate processes, and our understanding resides in an entire hierarchy of models where GCMs will continue to play a central role for the foreseeable future.
Keyword:
climate modeling
machine learning
model calibration
model hierarchy
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期刊

P
Proceedings of the National Academy of Sciences of the United States of America
IF:
9.1
论文数:
10.8W
被引数:
73.5W

机构

I
institut de recherche pour le developpement (ird)
学者数:
1.8W
论文数: 1.3W
被引数: 21
C
centre national de la recherche scientifique (cnrs)
学者数:
24.5W
论文数: 18.2W
被引数: 279
P
Princeton University
学者数:
2.1W
论文数: 2.3W
被引数: 5.1W
U
universite de toulouse
学者数:
3.5W
论文数: 2.7W
被引数: 37
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