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An economic prediction of refinement coefficients in wavelet-based adaptive methods for electron structure calculations

机译:基于小波的自适应电子结构计算方法中细化系数的经济预测

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摘要

The wave function of a many electron system contains inhomogeneously distributed spatial details, which allows to reduce the number of fine detail wavelets in multiresolution analysis approximations. Finding a method for decimating the unnecessary basis functions plays an essential role in avoiding an exponential increase of computational demand in wavelet-based calculations. We describe an effective prediction algorithm for the next resolution level wavelet coefficients, based on the approximate wave function expanded up to a given level. The prediction results in a reasonable approximation of the wave function and allows to sort out the unnecessary wavelets with a great reliability.
机译:多电子系统的波函​​数包含不均匀分布的空间细节,这可以减少多分辨率分析近似中的精细细节小波的数量。寻找一种避免不必要的基函数抽取的方法在避免基于小波的计算中计算需求呈指数增长方面起着至关重要的作用。我们基于扩展到给定水平的近似波函数,描述了下一个分辨率水平小波系数的有效预测算法。该预测导致了波动函数的合理近似,并允许以很高的可靠性选出不必要的小波。

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