Hermite–Hadamard inequalities for generalized σ− conformable integrals generated by co-ordinated functions
SE Çi̇ri̇ş, H Yildirim - Chaos, Solitons & Fractals, 2024 - Elsevier
In this paper, we define generalized σ− conformable fractional integrals on co-ordinated
functions and generalized σ− conformable fractional integrals for the functions of two …
functions and generalized σ− conformable fractional integrals for the functions of two …
A new class of fractional inequalities through the convexity concept and enlarged Riemann–Liouville integrals
AA Hyder, MA Barakat, AH Soliman - Journal of Inequalities and …, 2023 - Springer
Fractional inequalities play a crucial role in building mathematical mechanisms and their
related solution functions across the majority of practical science domains. A variety of …
related solution functions across the majority of practical science domains. A variety of …
New fractional inequalities through convex functions and comprehensive Riemann–Liouville Integrals
AA Hyder - Journal of Mathematics, 2023 - Wiley Online Library
In most fields of applied sciences, inequalities are important in constructing mathematical
systems and associated solution functions. Convexity also has a significant impact on an …
systems and associated solution functions. Convexity also has a significant impact on an …
Ostrowski type inequalities via some exponentially s-preinvex functions on time scales with applications
Integral inequalities concerned with convexity have many applications in several fields of
mathematics in which symmetry plays an important role. In the theory of convexity, there …
mathematics in which symmetry plays an important role. In the theory of convexity, there …
On the generalization of Hermite-Hadamard type inequalities for E-convex function via fractional integrals
The main motivation in this article is to prove new integral identities and related results. In
this paper, we deal with E-convex function, Hermite-Hadamard type inequalities, and …
this paper, we deal with E-convex function, Hermite-Hadamard type inequalities, and …
[HTML][HTML] Novel Ostrowski–Type Inequalities for Generalized Fractional Integrals and Diverse Function Classes
In this work, novel Ostrowski-type inequalities for dissimilar function classes and generalized
fractional integrals (FITs) are presented. We provide a useful identity for differentiable …
fractional integrals (FITs) are presented. We provide a useful identity for differentiable …
Some New Improvements for Fractional Hermite–Hadamard Inequalities by Jensen–Mercer Inequalities
This article's objective is to introduce a new double inequality based on the Jensen–Mercer
(JM) inequality, known as the Hermite–Hadamard–Mercer inequality. We use the (JM) …
(JM) inequality, known as the Hermite–Hadamard–Mercer inequality. We use the (JM) …
New version of midpoint-type inequalities for co-ordinated convex functions via generalized conformable integrals
ME Kiriş, M Vivas-Cortez, TY Uzun, G Bayrak… - Boundary Value …, 2024 - Springer
In the current research, some midpoint-type inequalities are generalized for co-ordinated
convex functions with the help of generalized conformable fractional integrals. Moreover …
convex functions with the help of generalized conformable fractional integrals. Moreover …
RESULTS ON THE HADAMARD-SIMPSON'S INEQUALITIES
AAJ Husien - Nonlinear Functional Analysis and Applications, 2024 - nfaa.kyungnam.ac.kr
It is well known that inequalities enable us to analyze and solve complex problemswith
precision and efficiency. The inequalities provide powerful tools for establishing bounds …
precision and efficiency. The inequalities provide powerful tools for establishing bounds …
[PDF][PDF] Midpoint Type Inequalities Based on Conformable Fractional Integrals for 𝒔-Convex Mappings
In the current research, some midpoint-type inequalities are acquired via 𝑠-convex
mappings with the aid of conformable fractional integrals. Some studies in the literature have …
mappings with the aid of conformable fractional integrals. Some studies in the literature have …