1
Department of Mathematics, Netaji Subhas University of Technology, Sector 3 Dwarka, New Delhi, India
2
Department of Mathematics, Bolu Abant Izzet Baysal University, 14030, Golkoy-Bolu, Turkey
10.22034/kjm.2025.530498.3585
Abstract
Very recently some composition operators were introduced by means of Laguerre polynomials. Here we extend the results of Gupta by establishing some of the direct estimates for such operators on [0,∞). Moreover, we introduce a new version of these operators that preserves linear functions and in comparison to their original version, has better approximation outcomes on [α+2,∞)(α > −1).
Gupta, V., & Karsli, H. (2026). Rate of Convergence of a Composition Operator. Khayyam Journal of Mathematics, 12(1), 41-52. https://doi.org/10.22034/kjm.2025.530498.3585
MLA
Gupta, V., & Karsli, H. "Rate of Convergence of a Composition Operator", Khayyam Journal of Mathematics, 12, 1, 2026, 41-52. doi: 10.22034/kjm.2025.530498.3585
HARVARD
Gupta V., Karsli H. (2026). 'Rate of Convergence of a Composition Operator', Khayyam Journal of Mathematics, 12(1), pp. 41-52. doi: 10.22034/kjm.2025.530498.3585
CHICAGO
V. Gupta & H. Karsli, "Rate of Convergence of a Composition Operator," Khayyam Journal of Mathematics, 12 1 (2026): 41-52, doi: 10.22034/kjm.2025.530498.3585
VANCOUVER
Gupta V., Karsli H. Rate of Convergence of a Composition Operator. Khayyam J. Math. 2026;12(1):41-52. doi: 10.22034/kjm.2025.530498.3585