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Sharpness of estimates for the least uniform derivation from the class of functions with bounded second derivative

机译:有界二阶导数的函数类别的最小均匀导数的估计的锐度

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摘要

We study the uniform approximation of continuous functions on an interval by functions with bounded second derivative. We prove the sharpness of estimates for the least uniform deviation of a function in terms of its local deviations on uniform and nonuniform three-point grids.
机译:我们研究有界二阶导数在一个区间上连续函数的一致逼近。我们证明了函数在均匀和不均匀三点网格上的局部最小偏差的估计锐度。

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