Approximation by interpolating polynomials in weighted symmetric smirnov spaces

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Hacettepe University

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info:eu-repo/semantics/openAccess

Özet

Let Gamma subset of C be a closed BR curve without cusps. In this work approximation by complex interpolating polynomials in a Weighted Symmetric Smirnov Space is studied. It is proved that the convergence rate of complex interpolating polynomials and the convergence rate of best approximating algebraic polynomials are the same in the norm of Symmetric Smirnov Spaces.

Açıklama

Akgün, Ramazan (Balikesir Author)

Anahtar Kelimeler

Curve of Bounded Rotation, Faber Polynomials, Interpolating Polynomial, Symmetric Smirnov Space, Cauchy Singular Operator

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Hacettepe Journal of Mathematics and Statistics

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41

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5

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Onay

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