Vertjcal Profjles of WaveCoherent Momentum Flux and Velocity - - PowerPoint PPT Presentation

vertjcal profjles of wave coherent momentum flux and
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Vertjcal Profjles of WaveCoherent Momentum Flux and Velocity - - PowerPoint PPT Presentation

Vertjcal Profjles of WaveCoherent Momentum Flux and Velocity Variances in the Marine Atmospheric Boundary Layer Lichuan Wu 1 , Tihomir Hristov 2 , and Anna Rutegersson 1 Lichuan.wu@geo.uu.se 1 Deapartment of Earth Sciences, Uppsala University,


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Vertjcal Profjles of Wave–Coherent Momentum Flux and Velocity Variances in the Marine Atmospheric Boundary Layer

Lichuan Wu1, Tihomir Hristov2, and Anna Rutegersson1 Lichuan.wu@geo.uu.se

1Deapartment of Earth Sciences, Uppsala University, Sweden 2Department of Mechanical Engineering, Johns Hopkins University, Baltjmore

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Introductjon

wave-induced momentum fmux turbulence momentum fmux

parameterized as a functjon of the wind speed. parameterized as a functjon of wave parameters. Hogstrom et al., 2015. JAS

The atmosphere turbulence facilitates momentum and energy exchange between the atmosphere and ocean. Many studies suggest that the Monin-Obukhov Similarity Theory needed to be revised in order to considering wave infmuences. The momentum fmux over waves can be expresses as:

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Introductjon

 The wave-coherent momentum fmux decays exponentjally with height ?

surface wave-induced momentum flux peak wave number coefficient

2

Semedo et al. (2009) and Song et al. (2015)

10

Hanley and Belcher (2008)

1.4 5 for short waves

Makin and Mastenbroek (1996) Högström et al (2015)

The total momentum fmux over waves is roughly constant near the surface.

Sullivan et al., 2014. JAS; Högström et al., 2015. JAS

Measure the momentum fmux at the ocean surface is not possible!

Interpolation?

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Aims

 Do the wave-coherent momentum fmux and variances decay exponentjally with height?  If so, Auw, Au and Aw are constant or a functjon of wave parameters?

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Critjcal layer model

Hristov et al., 2003. Nature

 For neutral convectjve and wave aligned with wind conditjons over waves, the wave correlated fmuctuatjons can be described using Rayleigh equatjon :  Based on logarithmic wind profjle, the wave-coherent fmuctuatjons:

a transfer function for the air flow’s response Ψ

The height that wind speed is equal to the wave phase speed

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Results

Theoretical model Exponentical decay fit

The wave-coherent momentum fmux decays approximately exponentjally with height.

wave slope

Using wave slope spectrum:

wave age at the spectal peak

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Results

Ω = 0.01 Ω = 0.02 Ω = 0.003

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Measurements-RED

Rough Evaporatjon Duct experiment

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Methods

 Projectjng the measured velocity onto the Hiblert space of the wave-coherent signals:  Wave coherent signals are calculated from spectral analysis:

Methods to fjlter out the wave-induced momentum fmux

(Hristov et al. 1998, 2003) (Veron et al. 2008; Grare et al. 2013)

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Results

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Results

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Results

Exponential fit line 95% confident line

Only the case with |z/L|<0.1 and regression coeffjcient R2>0.7 are shown.

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Wave impacts on wind profjle

Shear induced stress: Wind profile over waves: The ratio between the wave-induced wind and logarithmic wind:

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Wave impacts on wind profjle

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Conclusions

 The wave-coherent momentum fmux and variances decay approximately exponentjally with height.  The exponentjal decay coeffjcient decays with the peak wave number.  The wave-coherent momentum fmux with the small decay coeffjcient has a larger impact on the logarithmic wind profjle.  The surface roughness length impact on the wave impact wind only on the near surface layer.

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Thanks for your atuentjons !

Comments and Questjons?