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Estimates for the error of approximation of classes of differentiable functions by Faber-Schauder partial sums

机译:用Faber-Schauder偏和估计可微函数类的近似误差

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摘要

In the metric of the space phi(L) generated by a continuous even function phi(x) increasing on [0, infinity) such that phi(0) = 0, lim(x-->infinity)phi(x) = infinity one finds estimates of the error of approximation by partial sums of Faber-Schauder series in the function classes C-1 and (WH omega)-H-1, where omega(t) is a concave modulus of continuity.
机译:在由连续偶数函数phi(x)生成的空间phi(L)的度量中,phi(x)以[0,infinity)递增,使得phi(0)= 0,lim(x-> infinity)phi(x)=无穷大人们可以通过函数类C-1和(WHω)-H-1中的Faber-Schauder级数的部分和来找到近似误差的估计值,其中omega(t)是凹面连续性模量。

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