Article detail · 2024
Novel Estimations of Hadamard-Type Integral Inequalities for Raina’s Fractional Operators
- Year
- 2024
- Type
- article
Data source split
- YÖKSİS YÖKSİS article record
- YÖKSİS venue Fractal and Fractional
- Catalog match (ISSN) Fractal and Fractional
- OpenAlex OpenAlex enrichment (abstract, citations, topics)
Abstract
OpenAlex · English
In the present paper, utilizing a wide class of fractional integral operators (namely the Raina fractional operator), we develop novel fractional integral inequalities of the Hermite–Hadamard type. With the help of the well-known Riemann–Liouville fractional operators, s-type convex functions are derived using the important results. We also note that some of the conclusions of this study are more reasonable than those found under certain specific conditions, e.g., s=1, λ=α, σ(0)=1, and w=0. In conclusion, the methodology described in this article is expected to stimulate further research in this area.
Topics
Citations
OpenAlex cited_by_count. Not a WoS or Scopus citation count; those sources have no separate column here.
4 citations
OpenAlex cited_by_count (cache / database)
3 publications in the local catalog that cite this work (OpenAlex reference match; not the full global list).
- New Results on Majorized Discrete Jensen–Mercer Inequality for Raina Fractional Operators 2025
- New Results on Majorized Discrete Jensen–Mercer Inequality for Raina Fractional Operators 2025
- Controllability of Gerasimov–Caputo fractional integro-differential equations: a theoretical and data-driven approach 2026