Voronovskaja Type Approximation Theorem for q-Szasz–Schurer Operators

DOI10.1007/978-3-319-28443-9_25zbMath1355.41019OpenAlexW2478940792MaRDI QIDQ2954546

Tuba Vedi, Mehmet Ali Özarslan

Publication date: 24 January 2017

Published in: Springer Proceedings in Mathematics & Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-3-319-28443-9_25

Mathematics Subject Classification ID

Approximation by positive operators (41A36)

Cites Work

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• Voronovskaja type approximation theorem for \(q\)-Szász-beta operators
• Statistical approximation of a kind of Kantorovich type \(q\)-Szász-Mirakjan operators
• \(q\)-Szász-Mirakyan-Kantorovich type operators preserving some test functions
• A note on \(q\)-Baskakov-Szász operators
• On \(q\)-parametric Szász-Mirakjan operators
• The \(q\)-derivate and applications to \(q\)-Sz'asz Mirakyan operators
• A generalization of Szász-Mirakyan operators based on \(q\)-integers
• Korovkin-type approximation theory and its applications
• On certain \(q\)-analogue of Szász Kantorovich operators
• Approximation by complex \(q\)-Szász-Kantorovich operators in compact disks, \(q>1\)
• On \(q\)-analogue of Bernstein-Schurer-Stancu operators
• Szász-Mirakjan type operators providing a better error estimation
• Rate of convergence for generalized Szász operators
• Approximation Properties of Two-Dimensionalq-Bernstein-Chlodowsky-Durrmeyer Operators
• A Stancu variant of Beta-Szász operators
• q-Szász operators which preserve x 2
• Quantum calculus

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