Study of Quantum Ostrowski-Type Inequalities for Differentiable Convex Functions
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1007/s11253-023-02182-x.pdf
Reference31 articles.
1. M. A. Ali, H. Budak, M. Abbas, and Y.-M. Chu, “Quantum Hermite–Hadamard-type inequalities for functions with convex absolute values of second q𝔶2-derivatives,” Adv. Difference Equat., 2021, 1–12 (2021).
2. M. A. Ali, H. Budak, Z. Zhang, and H. Yildrim, “Some new Simpson’s type inequalities for co-ordinated convex functions in quantum calculus,” Math. Meth. Appl. Sci., 44, 4515–4540 (2021).
3. M. A. Ali, M. Abbas, H. Budak, P. Agarwal, G. Murtaza, and Y.-M. Chu, “New quantum boundaries for quantum Simpson’s and quantum Newton’s type inequalities for preinvex functions,” Adv. Difference Equat., 2021, 1–21 (2021).
4. M. A. Ali, Y.-M. Chu, H. Budak, A. Akkurt, and H. Yildrim, “Quantum variant of Montgomery identity and Ostrowski-type inequalities for the mappings of two variables,” Adv. Difference Equat., 2021, 1–26 (2021).
5. M. A. Ali, N. Alp, H. Budak, Y.-M. Chu, and Z. Zhang, “On some new quantum midpoint type inequalities for twice quantum differentiable convex functions,” Open Math., 19, 427–439 (2021).
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