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Hermite spectral and pseudospectral methods for numerical differentiation

机译:Hermite光谱和伪光谱方法用于数值微分

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摘要

A numerical differentiation problem for a given function with noisy data is discussed in this paper. A mollification method based on spanned by Hermite functions is proposed and the mollification parameter is chosen by a discrepancy principle. The convergence estimates of the derivatives are obtained. To get a practical approach, we also derive corresponding results for pseudospectral (Hermite-Gauss interpolation) approximations. Numerical examples are given to show the efficiency of the method.
机译:本文讨论了带有噪声数据的给定函数的数值微分问题。提出了一种基于Hermite函数的变幅化方法,并根据差异原理选择了变化参数。获得导数的收敛估计。为了获得实用的方法,我们还推导了伪光谱(Hermite-Gauss插值)近似的相应结果。数值算例表明了该方法的有效性。

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