Wavelets associated approximation enhanced by Szász-type operators initiated by q-properties
Abstract
In the present article we obtain the wavelet associated approximation properties of q -Szász type operators by use of sequences of continuous functions on \([0, \infty)\) . We construct the sequences of q -Szász type operators and introduce the Kantrovich variant of q -Szász type operators by wavelets, then obtain the \(L_{p}\) -approximation for \(1\leq p < \infty \) . We obtain some characterization of second-order Lipschitz function spaces. We use the Ditzian-Totik K -functional and obtain some inequalities in \(L_{p}\) spaces.
Fields of Study & Subjects
Approximation Theory and Sequence Spaces
Fixed Point Theorems Analysis
Advanced Banach Space Theory
Publication details
- Journal / source
- Journal of Inequalities and Applications
- Publisher
- Springer Science and Business Media LLC
- Volume
- 2026
- Issue
- 1
- Publication date
- 2 January 2026
- Language
- EN