A Prognostic, One-Equation Model of Meso-Scale Eddy Momentum Fluxes
J. A. Saenz, T. D. Ringler

TL;DR
This paper introduces a physically consistent, prognostic one-equation model for meso-scale eddy momentum fluxes, specifically designed for zonally symmetric, hydrostatic Boussinesq flows, improving the representation of eddy-mean flow interactions.
Contribution
It develops a novel, mathematically consistent eddy flux parameterization based on TWA and mixing length theory, incorporating a prognostic eddy energy equation and vertical structure modeling.
Findings
Model accurately diagnosed in eddy-resolving simulations
Implemented successfully in an ocean model
Reproduces key eddy-mean flow interactions
Abstract
We present a prognostic, one-equation model for eddy-mean flow interactions to parameterize the divergence of the Eliassen-Palm flux tensor (EPFT) that arises from thickness-weighted averaging (TWA) the hydrostatic Boussinesq equations. The TWA system of equations does not invoke approximations beyond those for which the hydrostatic Boussinesq equations are valid, constituting a mathematically consistent framework with clear physical interpretations. This model is intended for the adiabatic interior of zonally symmetric flows, in the absence of topographic features, where terms corresponding to eddy interfacial form drag in the EPFT dominate forces. We model eddy interfacial form drag terms for vertical flux of horizontal momentum using the gradient hypothesis, as the product of an eddy viscosity and the vertical gradient of horizontal momentum. We use mixing length theory to relate…
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Taxonomy
TopicsOceanographic and Atmospheric Processes · Meteorological Phenomena and Simulations · Climate variability and models
