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- W2027304628 abstract "In the present paper, the approximation power of positive linear operators with equidistant nodes is investigated. New pointwise estimates are given in terms of first and second order moduli of continuity, showing that for positive operators having uniform Jackson orders of approximation one may expect interpolation at the endopoints. In particular, the first solution to Butzer's problem with equidistant nodes is given. A negative result yields an explanation why Bernstein operators and some of their modifications are optimal in a certain sense." @default.
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- W2027304628 date "1996-10-01" @default.
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- W2027304628 title "Positive linear operators with equidistant nodes" @default.
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- W2027304628 doi "https://doi.org/10.1016/0898-1221(96)00163-0" @default.
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