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A New Strategy for Scattered Data Approximation Using Radial Basis Functions Respecting Points of Inflection

机译:一种利用径向基函数的散射数据近似的新策略,尊重拐点

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The approximation of scattered data is known technique in computer science. We propose a new strategy for the placement of radial basis functions respecting points of inflection. The placement of radial basis functions has a great impact on the approximation quality. Due to this fact we propose a new strategy for the placement of radial basis functions with respect to the properties of approximated function, including the extreme and the inflection points. Our experimental results proved high quality of the proposed approach and high quality of the final approximation.
机译:分散数据的近似是计算机科学中的已知技术。我们提出了一种新的辐射基础职能策略,尊重拐点。径向基函数的放置对近似质量产生了很大的影响。由于这一事实,我们提出了一种对近似函数的性质的径向基函数的新策略,包括极端和拐点。我们的实验结果证明了高质量的提议方法和最低质量的最终近似。

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