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Constructive sparse trigonometric approximations for the functions with generalized mixed smoothness

机译:具有广义混合光滑度的函数的构造性稀疏三角逼近

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摘要

The order bounds (in the case of uniform metrics) and exact order bounds (in the case of integral metrics) for the best m-term trigonometric approximation of periodic functions with generalized mixed smoothness from classes close to the Nikol'skii-Besov-type ones are obtained. Every of the upper bounds is realized by a constructive method based on greedy algorithms.
机译:周期函数的最佳m项三角近似的阶界(在统一度量的情况下)和精确阶界(在整数度量的情况下),具有近似Nikol'skii-Besov类型的广义混合光滑度获得。通过基于贪婪算法的构造方法来实现每个上限。

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