Approximation of functions with linear positive operators which fix {1, φ} and {1, φ2}

References

[1] T. Acar, A. Aral, I. Raşa, Positive linear operators preserving τ and τ2, Constr. Math. Anal. 2 (3) (2019), 98-102.10.33205/cma.547221
Search in Google Scholar Back to article
[2] T. Acar, A. Aral, I. Raşa, Modified Bernstein-Durrmeyer operators, General Mathematics, 22 (1), 2014, 27–41.
Search in Google Scholar Back to article
[3] A. Aral, D. Inoan, I. Raşa,On the generalized Szász- Mirakyan operators, Results in Mathematics, 65, 3-4, 441452, 2014.10.1007/s00025-013-0356-0
Search in Google Scholar Back to article
[4] A. Aral, G. Ulusoy, and E. Deniz, A new construction of Szász- Mirakyan operators, Numerical Algorithms, 77, 2, 313-326, 2018.10.1007/s11075-017-0317-x
Search in Google Scholar Back to article
[5] S. Bernstein, Demonstration du theoreme de Weierstrass, fondee sur le calculus des piobabilitts, Commun. Soc. Math., Kharkow, 13 (1913), 1–2.
Search in Google Scholar Back to article
[6] D. Cardenas-Morales,P.Garrancho, I. Raşa, Bernstein-type operators which preserve polynomials, Computers and Mathematics with Applications 62, 2011, 158-163.10.1016/j.camwa.2011.04.063
Search in Google Scholar Back to article
[7] J. P. King, Positive linear operators which preserve x2, Acta Math. Hungar. 99(3) (2003) 203–208.10.1023/A:1024571126455
Search in Google Scholar Back to article