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On strong approximation by modified Meyer-K"onig and Zeller operators

DOI: 10.5556/j.tkjm.37.2006.123-130

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Abstract:

We introduce certain modified Meyer-K"onig and Zeller operators $ M_{n;r} $ in the space of $r $-th times differentiable functions $ f $ and we study strong differences $ H_{n;r}^q(f) $ for them. This note is motivated by results on strong approximation connected with Fourier series ([7]).

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