2013
DOI: 10.5194/npg-20-841-2013
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Momentum and buoyancy transfer in atmospheric turbulent boundary layer over wavy water surface – Part 2: Wind–wave spectra

Abstract: Abstract. Drag and mass exchange coefficients are calculated within a self-consistent problem for the wave-induced air perturbations and mean velocity and density fields using a quasi-linear model based on the Reynolds equations with down-gradient turbulence closure. This second part of the report is devoted to specification of the model elements: turbulent transfer coefficients and wave numberfrequency spectra. It is shown that the theory agrees with laboratory and field experimental data well when turbulent … Show more

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Cited by 8 publications
(7 citation statements)
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“…Troitskaya et al (2013) have confirmed good performance of these approximations of K m and K ρ . Coupled sets of equations for wave-induced disturbances, Eqs.…”
Section: Interaction Of Stratified Mabl With Harmonic Wavesupporting
confidence: 63%
See 1 more Smart Citation
“…Troitskaya et al (2013) have confirmed good performance of these approximations of K m and K ρ . Coupled sets of equations for wave-induced disturbances, Eqs.…”
Section: Interaction Of Stratified Mabl With Harmonic Wavesupporting
confidence: 63%
“…Of special interest is the case of swell, when the MABL stratification strongly affects wave-induced fluxes. In Part 2 (Troitskaya et al, 2013), we investigate how the calculated exchange coefficients depend on the wind-wave spectrum, and compare results with data collected in the COARE 3.0 algorithm (Fairall et al, 2003).…”
Section: Published By Copernicus Publications On Behalf Of the Europementioning
confidence: 99%
“…Mu et al, 2007;Su et al, 2007;Fisher et al, 2008;Sheffield et al, 2010). The water storage change component can be obtained from satellite data, and the water level in lakes and large-scale river systems can be estimated from satellite altimetry with special algorithms developed for terrestrial waters (Berry et al, 2005;Velicogna et al, 2012;Troitskaya et al, 2012Troitskaya et al, , 2013.…”
Section: Hydrological Cyclementioning
confidence: 99%
“…into the 2D Navier‐Stokes equations and linearization with respect to χ 1 , ψ 1 , and Θ 1 . The resulting equations can be written in the curvilinear coordinates ( ξ , η ) in the form (Troitskaya et al (, )): ikdψ0dηχ1dχ0dηψ1ikgΘ0Θ1adΘdηnormalekη=νnormald2χ1dη2k2χ1, d2ψ1normaldη2k2ψ1=χ12akeprefix−kηχ0, normalik()normaldψ0normaldηΘ1normaldΘnormaldηψ1=νPr()d2Θ1normaldη2k2Θ1. …”
Section: The Resonant Mechanism Of Secondary Instabilitymentioning
confidence: 99%