2016
DOI: 10.1575/1912/7570
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Submesoscale turbulence in the upper ocean

Abstract: Submesoscale flows, current systems 1-100 km in horizontal extent, are increasingly coming into focus as an important component of upper-ocean dynamics. A range of processes have been proposed to energize submesoscale flows, but which process dominates in reality must be determined observationally. We diagnose from observed flow statistics that in the thermocline the dynamics in the submesoscale range transition from geostrophic turbulence at large scales to inertia-gravity waves at small scales, with the tran… Show more

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Cited by 3 publications
(3 citation statements)
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References 153 publications
(406 reference statements)
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“…A similar situation is depicted in Fig. 1a of Callies et al (2015) where secondary instabilities with wavelengths around 20 km grow at the perimeter of a cyclonic Gulf Stream eddy of about 80 km in diameter (This figure originates from the numerical model of Gula et al (2015) with 750-m horizontal resolution; see also Callies (2016)). Moreover, in the framework of the "Expedition Clockwork Ocean" (https://uhrwerk-ozean.de/, last access 10 November 2020), the evolution of an even smaller eddy of about 300 m in diameter was observed in the Baltic Sea (Fig.…”
Section: Secondary Instabilitiessupporting
confidence: 65%
“…A similar situation is depicted in Fig. 1a of Callies et al (2015) where secondary instabilities with wavelengths around 20 km grow at the perimeter of a cyclonic Gulf Stream eddy of about 80 km in diameter (This figure originates from the numerical model of Gula et al (2015) with 750-m horizontal resolution; see also Callies (2016)). Moreover, in the framework of the "Expedition Clockwork Ocean" (https://uhrwerk-ozean.de/, last access 10 November 2020), the evolution of an even smaller eddy of about 300 m in diameter was observed in the Baltic Sea (Fig.…”
Section: Secondary Instabilitiessupporting
confidence: 65%
“…The open-ocean GM81 internal wave spectrum was determined for local parameters of f = 1.09 × 10 − 4 rad s − 1 , g = 9.81 m s − 2 , and N 0 , along with canonical values for the surface-extrapolated buoyancy frequency (N GM = 5.24 × 10 − 3 rad s − 1 ), e-folding scale of N(z) (1.3 × 10 3 m), mode scale number j * = 3, and dimensionless internal wave energy parameter E = 6.3 × 10 − 5 (Callies, 2016;Munk & Wunsch, 1998). The directional GM81 spectrum was adapted to rotary form through application of the rotary consistency relation (Gonella, 1972;Levine, 2002;Polzin & Lvov, 2011).…”
Section: Site and Methodsmentioning
confidence: 99%
“…All primary and supplemental code used for analysis of Barkley Canyon internal waves are in a Zenodo archived GitHub repository at kurtisanstey/internal_waves_barkley_canyon: JGRO_release_v0.1.0-alpha (Anstey, 2024). The Python code for running the GM81 model was adapted from Jörn Callies repository at joernc/GM81, GitHub, via https://github.com/joernc/GM81 (Callies, 2016). The ADCP data used for analysis of Barkley Canyon internal waves in the study are available at Oceans 3.0, Oceans Networks Canada, via https://data.oceannetworks.…”
Section: Data Availability Statementmentioning
confidence: 99%