On (p, q)-generalization of Szász-Mirakyan Kantorovich operators

Author:

Sharma Honey,Gupta Cheena

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference11 articles.

1. Lupaş, A.: A $$q-$$ q - analogue of the Bernstein operator. University of Cluj-Napoca, Seminar on Numerical and Statistical Calculus 9, 85–92 (1987)

2. Aral, A., Gupta, V., Agarwal, R.P.: Applications of $$q-$$ q - calculus in operator theory. Springer (2013)

3. Ernst, T.: The history of $$q$$ q -calculus and a new method. U.U.D.M. Report 16, Uppsala, Departament of Mathematics, Uppsala University (2000)

4. Kac, V., Cheung, P.: Quantum calculus. Universitext, Springer-Verlag, New York (2002)

5. Sadjang, P.N.: On the fundamental theorem of $$(p, q)-$$ ( p , q ) - Taylor formulas. arXiv:1309.3934 [math.QA]

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1. Approximation Properties of p , q -Szász-Mirakjan-Durrmeyer Operators;Journal of Function Spaces;2021-03-11

2. $(p,q)$-Generalization of Szász–Mirakjan operators and their approximation properties;Journal of Inequalities and Applications;2020-04-29

3. On Stancu type generalization of (p,q)-Baskakov-Kantorovich operators;Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics;2019-05-30

4. Approximation Properties of Kantorovich Type Modifications of $(p, q)-$Meyer-König-Zeller Operators;Constructive Mathematical Analysis;2018-09-15

5. ON STANCU TYPE GENERALIZATION OF (p; q)-SZASZ-MIRAKYAN KANTOROVICH TYPE OPERATORS;J APPL MATH INFORM;2018

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