Characterization of Deferred Statistical Convergence of Order $$\alpha $$ for Positive Linear Operators and Application to Generalized Bernstein Polynomials
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40995-024-01590-3.pdf
Reference45 articles.
1. Agrawal PN, Baxhaku B, Shukla R (2021) On $$q$$-analogue of a parametric generalization of Baskakov operators. Math Methods Appl Sci 44(7):5989–6004
2. Agrawal PN, Baxhaku B, Shukla R (2023) Characterization of deferred type statistical convergence and P-summability method for operators: Applications to q-Lagrange–Hermite operator. Math Methods Appl Sci 46(4):4449–4465
3. Agrawal PN, Baxhaku B, Singh S (2022) Deferred statistical convergence and power series summability method for $$q$$-Laguerre polynomials operator. J Math Inequal 16(3):1005–1028
4. Agrawal PN, Kumar D, Baxhaku B (2022) On the rate of convergence of modified $$\alpha $$-Bernstein operators based on $$q$$-integers. J Numer Anal Approx Theory 51(1):3–36
5. Aral A, Gupta V, Agarwal RP (2013) Applications of $$q$$-calculus in Operator Theory. Springer, Cham
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