K functionals and best polynomial approximation in weighted \(L^ p(R)\) (Q1084591)

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scientific article; zbMATH DE number 3979671
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K functionals and best polynomial approximation in weighted \(L^ p(R)\)
scientific article; zbMATH DE number 3979671

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    K functionals and best polynomial approximation in weighted \(L^ p(R)\) (English)
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    1986
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    A new modulus of smoothness is considered. This modulus has some advantages over that of \textit{G. Freud} and \textit{H. N. Mhaskar} [Ark. Mat. 21, 145-161 (1983; Zbl 0536.41005)]. The equivalence of this modulus of smoothness and K functionals is shown and the characterization problem mentioned by \textit{H. N. Mhaskar} [J. Approximation Theory 46, 100-110 (1986)] is solved.
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    modulus of smoothness
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