Approximation by means of modified Bernstein operators with shifted knots
Author:
Funder
Human Resource Development Group
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s41478-023-00681-5.pdf
Reference19 articles.
1. Acar, T., A. Aral, and I. Rasa. 2016. The new forms of Voronovskaya’s theorem in weighted spaces. Positivity 20 (1): 25–40
2. Acar, T., A. Aral, and V. Gupta. 2015. On approximation properties of a new type of Bernstein-Durrmeyer operators. Mathematica Slovaca 65 (5): 1107–1122
3. Acu, A.M., H. Gonska, and I. Rasa. 2011. Grüss-type and Ostrowski-type inequalities in approximation theory. Ukrainian Mathematical Journal 63 (6): 843–864
4. Agrawal, P.N., B. Baxhaku, and R. Shukla. 2022. A new kind of bivariate $$\lambda$$-Bernstein-Kantorovich type operator with shifted knots and its associated GBS form. Mathematical Foundations of Computing 5 (3): 157–172
5. Bawa, P., N. Bhardwaj, and P.N. Agrawal. 2022. Quantitative Voronovskaya type theorems and GBS operators of Kantorovich variant of Lupaş-Stancu operators based on Pólya distribution. Mathematical Foundations of Computing 5 (4): 269–293
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