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Correlation and structure function analysis in the quality assessment of long-term eddy-covariance measurements over a deciduous forest

机译:在落叶林中长期涡旋协方差测量质量评估的相关性与结构函数分析

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Lagged covariance (correlation) functions and structure functions, along with spectral analysis are very useful in the quality assessments of eddy-covariance measurements. For example, certain features of these functions under homogeneous and stationary conditions can be used to examine whether the theoretical requirements of the eddy-covariance technique are met. Both functions can provide important information about the turbulence (e.g., characteristics length scales, intermittency) as well as the effects of stratification (Mahrt and Gamage, 1987). If there is any similarity in such functions for different scalars, it could also be used to correct for sensor separation. One advantage of the structure and lagged correlation functions over the spectral analysis is that they do not require complicated numerical schemes such as the fast Fourier transform. Structure function and lagged correlation function are generally smooth and stable compared to spectra and co-spectra, especially at smaller scales, and thus do not require smoothing, as often needed with spectral analysis. Structure functions are less vulnerable to trends, in particular at smaller scales and to linear trend, than lagged covariance functions.
机译:滞后的协方差(相关性)功能和结构功能以及光谱分析在涡旋协方差测量的质量评估中非常有用。例如,均匀和静止条件下这些功能的某些特征可用于检查是否满足涡流技术的理论要求。这两种功能都可以提供有关湍流(例如,特征长度尺度,间歇性)以及分层的影响(Mahrt和Gamage,1987)的重要信息。如果在不同标量的这种功能中存在任何相似性,则它也可以用于校正传感器分离。在光谱分析上的结构和滞后相关功能的一个优点是它们不需要复杂的数值方案,例如快速的傅里叶变换。与光谱和共光相比,结构函数和滞后相关函数通常是光滑且稳定的,尤其是较小的尺度,因此不需要平滑,并且通常需要光谱分析。结构函数不太容易受到趋势的趋势,特别是小规模和线性趋势,而不是滞后的协方差函数。

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