A Sobolev Orthogonal System of Functions Generated by a Walsh System


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Properties of functions from the Sobolev orthogonal system \(\mathfrak{W}_{r}\) generated by the Walsh system are studied. In particular, recurrence relations for functions from \(\mathfrak{W}_{1}\) are obtained. The uniform convergence of Fourier series in the system \(\mathfrak{W}_{r}\) to functions f from the S obolev spaces \(W_{{L^p}}^r\), p ≥ 1, r = 1, 2,… is proved.

作者简介

M. Magomed-Kasumov

Vladikavkaz Scientific Center of Russian Academy of Sciences; Daghestan Scientific Center of Russian Academy of Sciences

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