Abstract

The interactions between barotropic tides and mesoscale processes were studied using the results of a numerical model in which tidal forcing was turned on and off. The research area covered part of the East Atlantic Ocean, a steep continental slope, and the European Northwest Shelf. Tides affected the baroclinic fields at much smaller spatial scales than the barotropic tidal scales. Changes in the horizontal patterns of the M2 and M4 tidal constituents provided information about the two-way interactions between barotropic tides and mesoscale processes. The interaction between the atmosphere and ocean measured by the work done by wind was also affected by the barotropic tidal forcing. Tidal forcing intensified the transient processes and resulted in a substantial transformation of the wave number spectra in the transition areas from the deep ocean to the shelf. Tides flattened the sea-surface height spectra down to ~ k−2.5 power law, thus reflecting the large contribution of the processes in the high-frequency range compared to quasi-geostrophic motion. The spectra along sections parallel or normal to the continental slope differ from each other, which indicates that mesoscale turbulence was not isotropic. An analysis of the vorticity spectra showed that the flattening was mostly due to internal tides. Compared with the deep ocean, no substantial scale selectivity was observed on the shelf area. Particle tracking showed that the lengths of the Lagrangian trajectories increased by approximately 40% if the barotropic tidal forcing was activated, which contributed to changed mixing properties. The ratio between the horizontal and vertical scales of motion varied regionally depending on whether barotropic tidal forcing was included. The overall conclusion is that the barotropic tides affect substantially the diapycnal mixing.

Highlights

  • Tides are well known to influence turbulent mixing in shallow seas; the coupled dynamics of barotropic tides and mesoscale processes along the shelf break and beyond are not well known, for individual ocean areas

  • The paper is structured as follows: Section 2 describes the numerical model; Section 3 presents the basic dynamics; Section 4 addresses the impact of tides on the effects of wind; Section 5 describes the frequency spectra and eddy kinetic energy; Section 6 describes the flattening of wave number spectra due to tides; and Section 7 illustrates an application of the Lagrangian tracking when studying the mechanisms through which barotropic tides interact with mesoscale motion

  • Adding barotropic tides as open boundary forcing and tidal potential forcing over the entire model area of a NEMO setup for the European Northwest Shelf (ENWS) and deep ocean around it substantially affected the model dynamics

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Summary

Introduction

Tides are well known to influence turbulent mixing in shallow seas; the coupled dynamics of barotropic tides and mesoscale processes along the shelf break and beyond are not well known, for individual ocean areas. The authors performed extensive comparisons with the operational model currently used at the time of their study They did not address the coupled dynamics of barotropic tides and mesoscale processes, Fig. 1 Bathymetry of the European Northwest Shelf and part of the East Atlantic. The paper is structured as follows: Section 2 describes the numerical model; Section 3 presents the basic dynamics; Section 4 addresses the impact of tides on the effects of wind; Section 5 describes the frequency spectra and eddy kinetic energy; Section 6 describes the flattening of wave number spectra due to tides; and Section 7 illustrates an application of the Lagrangian tracking when studying the mechanisms through which barotropic tides interact with mesoscale motion.

Model area
Model and sub-grid parameterizations
What the model can and cannot resolve
Model forcing and initialization
Model integration and analysis
Transport pathways affected by tides
Imprints of mesoscale processes on the tidal constituents
Impact of tides on the effects of wind
Frequency spectra and eddy kinetic energy
Wave number spectra: flattening due to tides
Lagrangian view of dynamics caused by tides
Findings
Conclusions

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