Mathematical Inequalities in Fractional Calculus and Applications-Reference-Cited by-同舟云学术

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Mathematical Inequalities in Fractional Calculus and Applications

Published:2024-08-13 Issue:8 Volume:8 Page:471
ISSN:2504-3110
Container-title:Fractal and Fractional
language:en
Short-container-title:Fractal Fract

Author:

Kermausuor Seth¹^ORCID,Nwaeze Eze R.¹^ORCID

Affiliation:

1. Department of Mathematics and Computer Science, Alabama State University, Montgomery, AL 36101, USA

Abstract

All types of inequalities play a very important role in various aspects of mathematical analysis, such as approximation theory and differential equation theory [...]

Publisher

MDPI AG

Link

https://www.mdpi.com/2504-3110/8/8/471/pdf

Reference15 articles.

1. Stojiljković, V., Ramaswamy, R., Abdelnaby, O.A.A., and Radenović, S. (2022). Some Novel Inequalities for LR-(k,h-m)-p Convex Interval Valued Functions by Means of Pseudo Order Relation. Fractal Fract., 6.

2. Ciurdariu, L., and Grecu, E. (2023). Several Quantum Hermite–Hadamard-Type Integral Inequalities for Convex Functions. Fractal Fract., 7.

3. Yıldız, Ç., Rahman, G., and Cotîrlă, L.-I. (2023). On Further Inequalities for Convex Functions via Generalized Weighted-Type Fractional Operators. Fractal Fract., 7.

4. Vivas-Cortez, M., Samraiz, M., Ghaffar, M.T., Naheed, S., Rahman, G., and Elmasry, Y. (2023). Exploration of Hermite–Hadamard-Type Integral Inequalities for Twice Differentiable h-Convex Functions. Fractal Fract., 7.

5. Vivas-Cortez, M., Ali, R.S., Saif, H., Jeelani, M.B., Rahman, G., and Elmasry, Y. (2023). Certain Novel Fractional Integral Inequalities via Fuzzy Interval Valued Functions. Fractal Fract., 7.

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