Repository: Freie Universität Berlin, Math Department

Modeling cumulus clouds in a two-phase wind tunnel

Bordas, R. and Thévenin, D. (2009) Modeling cumulus clouds in a two-phase wind tunnel. In: EGU General Assembly 2009, Vienna, Austria.

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Official URL: http://meetingorganizer.copernicus.org/EGU2009/EGU...

Abstract

Experiments in wind-tunnels concerning meteorological flows are not very frequent in the literature. However, they are indispensable for a well-controlled and accurate investigation of turbulence–droplet interactions at the microscale. Of course it is impossible to reproduce perfectly the turbulent properties of clouds in a comparatively small wind-tunnel. The enormous length scales that are predominant in nature (integral length scale of typically 100 meters) lead to very high Reynolds numbers, roughly 107 calculated with the cloud dimensions or 104 as Taylor Reynolds number Re. Nevertheless, it is not necessary to reproduce exactly the whole turbulence spectrum to investigate the issue of rain formation in cumulus clouds. Only those scales and turbulence properties should be reproduced in the wind tunnel, which are physically important for the droplet population. In this work the key properties of cumulus clouds will be identified and implemented in a two-phase wind tunnel, allowing reproducible and accurate measurements. These properties are in particular the droplet number density, the turbulent kinetic energy and its dissipation rate. It is demonstrated by means of non-intrusive optical measurement techniques that the flow velocity, droplet number density, and key turbulence properties have been matched and are in the right order of magnitude. In this manner wind-tunnel investigations become possible and deliver realistic information concerning the interaction between droplets and turbulence in cumulus clouds.

Item Type:Conference or Workshop Item (Paper)
Additional Information:Geophysical Research Abstracts, Vol. 11, EGU2009-4722, 2009
Subjects:Mathematical and Computer Sciences > Mathematics > Applied Mathematics
ID Code:697
Deposited By: Ulrike Eickers
Deposited On:10 Aug 2009 09:55
Last Modified:23 Aug 2009 08:55

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