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Characterization of a two-dimensional static wind field using Radial Basis Functions

机译:使用径向基函数表征二维静态风场

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Radial Basis Functions are a modern way of creating a regression model of a multivariate function when sampled data points are not uniformly distributed in a perfect grid. Radial Basis Functions are well suited to atmospheric characterization when unmanned aerial vehicles (UAVs) are used to sample the given space. Multiple UAVs reduce the time for the Radial Basis Functions to yield a suitable solution to the measured data while data from all aircraft are aggregated and sent to Radial Basis Functions to fit the data. The research presented here focuses on the requirements for a high correlation value between the sampled data and the actual data. It is found that the number of centers is a large driver of the goodness of fit in the Radial Basis Function routine, much like aliasing is an issue in sampling a sinusoidal function. These centers act like a sampling rate for the spatially varying wind field. If the centers are dense enough to fully capture the spatial frequency of the wind field, the Radial Basis Functions will produce a suitable fit. This also requires the number of data points to be larger than the number of centers. The ratio between the number of centers and number of sampled data points declines as the number of centers increases. The results presented here are revealed using a two-dimensional Fourier series analysis coupled to a spatially varying atmospheric wind model and a Radial Basis Function regression model.
机译:径向基函数是当采样的数据点未均匀分布在理想网格中时创建多元函数回归模型的现代方法。当使用无人机(UAV)对给定空间进行采样时,径向基函数非常适合于大气特征。多个无人机减少了径向基函数对所测数据产生合适解决方案的时间,同时汇总了所有飞机的数据并发送给径向基函数以拟合数据。这里提出的研究集中在对采样数据和实际数据之间的高相关值的要求上。发现中心数量是径向基函数例程中拟合优度的主要驱动力,就像混叠是采样正弦函数中的问题一样。这些中心的作用就像是空间变化的风场的采样率。如果中心足够密集以完全捕获风场的空间频率,则径向基函数将产生合适的拟合。这也要求数据点的数量大于中心的数量。随着中心数量的增加,中心数量与采样数据点数量之间的比率下降。使用二维傅里叶级数分析,再结合空间变化的大气风模型和径向基函数回归模型,可以揭示此处给出的结果。

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