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The Effective Height of a Two-Wavelength Scintillometer System

机译:两波长闪烁体系统的有效高度

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摘要

A scaling factor, S, is derived to account for the difference in path-weighted measurement heights of a combined system consisting of a large-aperture scintillometer (LAS) and a millimetre-wave scintillometer (MWS), operating at wavelengths of 0.88 μm and about 3 mm respectively, and designed to determine the area-averaged latent heat flux. This work extends an earlier derivation of Z ef , the effective height for the LAS yielding the area-averaged sensible heat flux. The LAS and MWS have different path-weighting functions, therefore, in general, it is expected that the path-weighted beam heights are different, for paths other than with the beam parallel to the land surface. Their difference will depend on the detail of the experimental set-up. The objective is to introduce a scaling factor that transforms the MWS refractive-index structure parameter measurement to the same path-weighted height of the LAS measurement. By applying S as a prelude to the calculation of the temperature and humidity structure parameters, and the sensible and latent heat fluxes, these quantities are made representative of the same measurement height, thus simplifying the application of two-wavelength scintillometry. The equations presented here enable the analysis of LAS-MWS paths such that they can be selected to optimize S towards its ideal value of unity. For this purpose we provide a new analytical approximation of the LAS path-weighting function. The importance of accounting for S is demonstrated by example applications over varying topography as well as for slanted beams.
机译:得出比例因子S,以说明由波长为0.88μm的大孔径闪烁仪(LAS)和毫米波闪烁仪(MWS)组成的组合系统的路径加权测量高度的差异。分别约为3毫米,并用于确定面积平均潜热通量。这项工作扩展了Z ef 的早期推导,即LAS的有效高度,产生了面积平均的感热通量。 LAS和MWS具有不同的路径加权功能,因此,通常,对于与光束平行于地面的路径而言,预期路径加权的光束高度是不同的。它们的区别将取决于实验装置的细节。目的是引入比例因子,该比例因子将MWS折射率结构参数测量值转换为LAS测量值的相同路径加权高度。通过将S作为计算温度和湿度结构参数以及显热通量和潜热通量的序言,可以使这些量代表相同的测量高度,从而简化了两波长闪烁法的应用。此处提供的方程式能够分析LAS-MWS路径,以便可以选择它们来朝着其理想单位值优化S。为此,我们提供了LAS路径加权函数的新的解析近似值。通过在变化的地形以及倾斜的梁上的示例应用程序可以证明考虑S的重要性。

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