Approximation by Sampling Durrmeyer Operators in Weighted Space of Functions
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Publication:5093410
DOI10.1080/01630563.2022.2096630OpenAlexW4285092912WikidataQ114101002 ScholiaQ114101002MaRDI QIDQ5093410
Metin Turgay, Tuncer Acar, Osman Alagoz, Merve Parlak
Publication date: 26 July 2022
Published in: Numerical Functional Analysis and Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/01630563.2022.2096630
rate of convergenceuniform convergenceweighted spacesquantitative Voronovskaja theoremsampling Durrmeyer operators
Related Items (5)
A fast converging sampling operator ⋮ Approximation results for Hadamard-type exponential sampling Kantorovich series ⋮ Bivariate generalized Kantorovich-type exponential sampling series ⋮ Integral Baskakov type operator with quadratic order of approximation ⋮ Quantitative estimates for Durrmeyer-sampling series in Orlicz spaces
Cites Work
- The new forms of Voronovskaya's theorem in weighted spaces
- A unifying approach to convergence of linear sampling type operators in Orlicz spaces
- On approximation properties of generalized Kantorovich-type sampling operators
- Approximation of continuous and discontinuous functions by generalized sampling series
- Theorems of Korovkin type
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- On Bernstein-Chlodovsky operators preserving \(e^{-2x} \)
- Approximation by multivariate Kantorovich-Kotelnikov operators
- Approximation of discontinuous signals by sampling Kantorovich series
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- A sampling theorem for duration-limited functions with error estimates
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- A Theory for Sampling Signals From a Union of Subspaces
- Approximation by sampling Kantorovich series in weighted spaces of functions
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