Approximation properties of new modified gamma operators
From MaRDI portal
Publication:2037323
DOI10.1155/2021/6696979zbMath1471.41012OpenAlexW3162225210MaRDI QIDQ2037323
Yun-Shun Wu, Lun-Zhi Deng, Wei-Ping Zhou, Wen-Tao Cheng
Publication date: 30 June 2021
Published in: Journal of Function Spaces (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2021/6696979
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The new forms of Voronovskaya's theorem in weighted spaces
- Quantitative \(q\)-Voronovskaya and \(q\)-Grüss-Voronovskaya-type results for \(q\)-Szász operators
- A note on the paper ``Voronovskaya type asymptotic approximation by modified Gamma operators
- Voronovskaya type asymptotic approximation by modified gamma operators
- Rate of pointwise convergence of a new kind of gamma operators for functions of bounded variation
- Rate of convergence of new gamma type operators for functions with derivatives of bounded variation
- Asymptotic formulas for generalized Szász-Mirakyan operators
- \((p,q)\)-gamma operators which preserve \(x^2\)
- Gamma operators reproducing exponential functions
- Generalized \((p,q)\)-gamma-type operators
- Approximation properties of \(\lambda\)-Gamma operators based on \(q\)-integers
- Approximation by modified Szász-Durrmeyer operators
- Some approximation properties of a kind of \(q\)-gamma-Stancu operators
- Weighted approximation by a certain family of summation integral-type operators
- On the convergence of a kind of \(q\)-gamma operators
- q-Voronovskaya type theorems forq-Baskakov operators
- Strong Converse Inequalities and Qantitative Voronovskaya-Type Theorems for Trigonometric Fej\'er Sums
- Quantitative Voronovskaya-Type Theorems for Fejér-Korovkin Operators
- Approximation properties of modified q-gamma operators preserving linear functions
- Approximation by Gamma type operators
- Local approximation properties for certain King type operators
This page was built for publication: Approximation properties of new modified gamma operators
