Approximation by \(q\) Baskakov-beta-Stancu operators

DOI10.1007/s12215-012-0090-6zbMath1253.41013OpenAlexW2066525267MaRDI QIDQ1758645

Diwaker Sharma, Prerna Maheshwari (Sharma)

Publication date: 15 November 2012

Published in: Rendiconti del Circolo Matemàtico di Palermo. Serie II (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s12215-012-0090-6

zbMATH Keywords

modulus of continuityweighted approximation\(q\)-Baskakov operators\(q\)-Baskakov-beta operators

Mathematics Subject Classification ID

Rate of convergence, degree of approximation (41A25) Approximation by operators (in particular, by integral operators) (41A35)

Related Items (8)

Approximation by a complex \(q\)-Baskakov-Stancu operator in compact disks ⋮ Statistical approximation of modified Schurer-type \(q\)-Bernstein Kantorovich operators ⋮ Some approximation properties of \(q\)-Baskakov-Beta-Stancu type operators ⋮ Certain generalized \(q\)-operators ⋮ Approximation properties of certain \(q\)-genuine Szász operators ⋮ Iterative combinations for Srivastava–Gupta operators ⋮ Approximation of Schurer type \(q\)-Bernstein-Kantorovich operators ⋮ Approximation by \((p,q)\) Szász-beta-Stancu operators

Cites Work

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• On certain Durrmeyer type \(q\) Baskakov operators
• On the rate of approximation by \(q\) modified beta operators
• Some identities on the \(q\)-integral representation of the product of several \(q\)-Bernstein-type polynomials
• A note on \(q\)-Baskakov-Szász operators
• Recurrence formula and better approximation for \(q\)-Durrmeyer operators
• \(q\)-generalized Euler numbers and polynomials
• Convergence of the \(q\) analogue of Szász-Beta operators
• On the multiple \(q\)-Genocchi and Euler numbers
• Approximation by \( q \) Baskakov beta operators
• Some approximation properties of \(q\)-Durrmeyer operators
• On integral representations of \(q\)-gamma and \(q\)-beta functions
• Generalized q-Baskakov operators
• The rate of convergence ofq-Durrmeyer operators for 0<q<1
• Quantum calculus

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