2005
DOI: 10.1175/jtech1784.1
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Estimating Internal Wave Energy Fluxes in the Ocean

Abstract: Energy flux is a fundamental quantity for understanding internal wave generation, propagation, and dissipation. In this paper, the estimation of internal wave energy fluxes ͗uЈpЈ͘ from ocean observations that may be sparse in either time or depth are considered. Sampling must be sufficient in depth to allow for the estimation of the internal wave-induced pressure anomaly pЈ using the hydrostatic balance, and sufficient in time to allow for phase averaging. Data limitations that are considered include profile t… Show more

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Cited by 232 publications
(189 citation statements)
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“…The calculation of the baroclinic energetics follows the common methods, see, e.g., Kunze et al (2002) and Nash et al (2005), and also accounts for isopycnal heaving by movement of the free surface (Kelly et al, 2010). For a sinusoidal wave, the calculation requires perturbation profiles of velocity and pressure isolated at the corresponding frequency band, sampled over the whole water column, for an integer number of wave periods.…”
Section: Energy and Energy Flux From Observationsmentioning
confidence: 99%
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“…The calculation of the baroclinic energetics follows the common methods, see, e.g., Kunze et al (2002) and Nash et al (2005), and also accounts for isopycnal heaving by movement of the free surface (Kelly et al, 2010). For a sinusoidal wave, the calculation requires perturbation profiles of velocity and pressure isolated at the corresponding frequency band, sampled over the whole water column, for an integer number of wave periods.…”
Section: Energy and Energy Flux From Observationsmentioning
confidence: 99%
“…Using the observed velocity and density profiles, baroclinic perturbation fields of velocity, u , and buoyancy, b, are calculated similar to the methods described in Kunze et al (2002) and Nash et al (2005). The calculation of baroclinic pressure requires cumulative full-depth integrals, and is deferred to Sect.…”
Section: Baroclinic Perturbation Calculationsmentioning
confidence: 99%
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“…where u is the velocity perturbation, p is the pressure perturbation, and · denotes an average over a tidal cycle (e.g., Kunze et al, 2002;Nash et al, 2005). The perturbations u and p are reconstructed from the harmonic constants.…”
Section: Internal Tide Energeticsmentioning
confidence: 99%
“…Kunze et al (2002) proposed a "baroclinicity condition for pressure" to the effect that its vertical integral is assumed to be zero; this indeed fixes the constant. Although they added a cautionary remark ("this condition may not hold in regions of direct forcing"), they did not restrain its application to regions away from topography, nor did later authors (Nash et al, 2005. So, it has been indiscriminately applied over large canyons and ridges, even though its validity has not been demonstrated.…”
Section: Introductionmentioning
confidence: 99%