Dunkl generalization of Kantorovich type Szász–Mirakjan operators via q-calculus
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Publication:4595157
DOI10.1142/S1793557117500772zbMath1386.41005OpenAlexW2562622943MaRDI QIDQ4595157
Mohammad Mursaleen, Md. Nasiruzzaman
Publication date: 28 November 2017
Published in: Asian-European Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s1793557117500772
modulus of continuityweighted modulus of continuitygeneralization of exponential functionSzász operator\(q\)-integersDunkl analogue
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Rate of convergence, degree of approximation (41A25) Approximation by positive operators (41A36)
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Cites Work
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- Dunkl generalization of Szász operators via \(q\)-calculus
- Dunkl analogue of Szasz operators
- Statistical approximation properties of modified \(q\)-Stancu-Beta operators
- A Korovkin's type approximation theorem for periodic functions via the statistical summability of the generalized de la Vallée Poussin mean
- \(q\)-Szász-Mirakyan-Kantorovich type operators preserving some test functions
- An application of almost convergence in approximation theorems
- \(\Lambda^{2}\)-weighted statistical convergence and Korovkin and Voronovskaya type theorems
- Modified Stancu type Dunkl generalization of Szász-Kantorovich operators
- Approximation by \(q\)-analogue of Jakimovski-Leviatan operators involving \(q\)-Appell polynomials
- \(q\)-extension of a multivariable and multiparameter generalization of the Gottlieb polynomials in several variables
- Korovkin type approximation theorems obtained through generalized statistical convergence
- Approximation of \(q\)-Stancu-Beta operators which preserve \(x^2\)
- Approximation by modified Szasz-Mirakjan operators on weighted spaces
- A Kantorovich type of Szasz operators including Brenke-type polynomials
- \(q\)-Dunkl-classical \(q\)-Hermite type polynomials
- Statistical approximation properties of \(q\)-Bleimann, Butzer and Hahn operators
- Generalized \(q\)-Bernstein-Schurer operators and some approximation theorems
- Operators constructed by means of \(q\)-Lagrange polynomials and \(A\)-statistical approximation
- Sheffer polynomials, monomiality principle, algebraic methods and the theory of classical polynomials
- Approximation properties for King's type modified q -Bernstein-Kantorovich operators
- Stancu-type generalization of Dunkl analogue of Szász-Kantorovich operators
- Approximation Properties For Modifiedq-Bernstein-Kantorovich Operators
- Dunkl generalization of Kantorovich type Szász–Mirakjan operators via q-calculus
- Applications of q-Calculus in Operator Theory
- A generalization of Szász-type operators which preserves constant and quadratic test functions
- Modified (p,q)-Bernstein-Schurer operators and their approximation properties
- Generalization of Bernstein's polynomials to the infinite interval
- Approximation by bicomplex beta operators in compact ‐disks
- Quantum calculus
