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On the Relevance of $$\ln (z_{0} /z_{0T})= kB^{-1}$$
Authors:Bruce B Hicks  William R Pendergrass  Barry D Baker  Rick D Saylor  Debra L O’Dell  Neal S Eash  Jeffrey T McQueen
Institution:1.Metcorps,Norris,USA;2.Atmospheric Turbulence and Diffusion Division, Air Resources Laboratory,National Oceanic and Atmospheric Administration,Oak Ridge,USA;3.Air Resources Laboratory,National Oceanic and Atmospheric Administration,College Park,USA;4.National Centers for Environmental Prediction,National Oceanic and Atmospheric Administration,College Park,USA;5.Biosystems Engineering and Soil Science, Institute of Agriculture,University of Tennessee,Knoxville,USA
Abstract:The assumption that the roughness Reynolds number \(( Re_{*})\) can be used as a basis for quantifying the boundary-layer property \({ kB}^{-1} (= \ln (z_{0}/z_{0T}))\) as in some modern numerical models is questioned. While \({ Re}_{*}\) is a useful property in studies of pipe flow, it appears to have only marginal applicability in the case of treeless terrain, as studied in the two experimental situations presented here. For both the daytime and night-time cases there appears to be little correlation between \({ kB}^{-1}\) and \({ Re}_{*}\). For daytime, the present studies indicate that the assumption \({ kB}^{-1} \approx 2\) is acceptable, while for night-time, the scatter involved in relating \({ kB}^{-1}\) to \({ Re}_{*}\) suggests there is little reason to assume a direct relationship. However, while the scatter affecting all of the night-time results is large, there remains a significant correlation between the heat and momentum fluxes upon which an alternative methodology for describing bulk air–surface exchange at night could be constructed. The friction coefficient (\(C_{f}\)) and the turbulent Stanton number \(({ St}_{*})\) are discussed as possible alternatives for describing bulk properties of the air layer adjacent to the surface. While describing the surface roughness in terms of the friction coefficient provides an attractive simplification relative to the conventional methodologies based on roughness length and stability considerations, use of the Stanton number shares many of uncertainties that affect \({ kB}^{-1}\). The transitions at dawn and dusk remain demanding situations to address.
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