2019
DOI: 10.1126/sciadv.aau0936
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A new dynamical systems perspective on atmospheric predictability: Eastern Mediterranean weather regimes as a case study

Abstract: The atmosphere is a chaotic system displaying recurrent large-scale configurations. Recent developments in dynamical systems theory allow us to describe these configurations in terms of the local dimension—a proxy for the active number of degrees of freedom—and persistence in phase space, which can be interpreted as persistence in time. These properties provide information on the intrinsic predictability of an atmospheric state. Here, this technique is applied to atmospheric configurations in the eastern Medit… Show more

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Cited by 67 publications
(81 citation statements)
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References 43 publications
(75 reference statements)
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“…atmospheric rivers driving storm surges and river flooding); iv) spatio-temporal shifts in the distribution of multi-hazards and v) the application of multivariate extreme value statistics (e.g. and dynamical systems theory (De Luca et al, 2019b;Faranda et al, 2017bFaranda et al, , 2017aHochman et al, 2019;Lucarini et al, 2016Lucarini et al, , 2012Messori et al, 2017;Rodrigues et al, 2018) to climate projections (Faranda et al, 2019). Such research efforts could also focus on different spatial scales, from cities, to countries, continents and global areas.…”
Section: Concluding Remarks About Multi-hazardsmentioning
confidence: 99%
“…atmospheric rivers driving storm surges and river flooding); iv) spatio-temporal shifts in the distribution of multi-hazards and v) the application of multivariate extreme value statistics (e.g. and dynamical systems theory (De Luca et al, 2019b;Faranda et al, 2017bFaranda et al, , 2017aHochman et al, 2019;Lucarini et al, 2016Lucarini et al, , 2012Messori et al, 2017;Rodrigues et al, 2018) to climate projections (Faranda et al, 2019). Such research efforts could also focus on different spatial scales, from cities, to countries, continents and global areas.…”
Section: Concluding Remarks About Multi-hazardsmentioning
confidence: 99%
“…To estimate the local dimension we leverage the Freitas-Freitas-Todd theorem (Freitas et al, 2010), modified by Lucarini et al (2012), which characterises the system's recurrences around the state of interest ζ. d is a proxy for the number of active degrees of freedom of the system about ζ, and can also be related to the state's intrinsic predictability (Messori et al, 2017;Hochman et al, 2019a). Intuitively, a state with a low local dimension will afford a better predictability than one with a higher d.…”
Section: Dynamical Systems Metricsmentioning
confidence: 99%
“…In this study, we use a dynamical systems approach to compute two metrics: θ −1 and α. θ −1 , which we term persistence, is very intuitively a measure of the average residence time of the system around a state of interest. Hence, the higher the value of θ −1 , the more likely it is that the preceding and future states of the system will resemble the current state over relatively long timescales (Faranda et al, 2017b;Messori et al, 2017;Hochman et al, 2019). α, which we term co-recurrence ratio, is a measure of the dynamical coupling between two variables.…”
Section: Dynamical Systems Metricsmentioning
confidence: 99%