Some Hermite–Hadamard inequalities involving weighted integral operators via (h,s,m)-convex functions [PDF]
, 2023 Kórus Péter, Nápoles Valdés Juan E.
core
A comprehensive review of the Pachpatte-type inequality pertaining to fractional integral operators [PDF]
In the frame of fractional calculus, the term convexity is primarily utilized to address several challenges in both pure and applied research. The main focus and objective of this review paper is to present Pachpatte-type inequalities involving a variety
Asif Ali Shaikh +2 more
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This short study consists of two parts, firstly we obtain some inequalities on Caputo Fractional derivatives using the elementary inequalities. Secondly we establish several new inequalities including Caputo fractional derivatives for m-convex functions.
Özdemir, M. Emin
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Generalised Local Fractional Hermite-Hadamard Type Inequalities on Fractal Sets
Fractal geometry and analysis constitute a growing field, with numerous applications, based on the principles of fractional calculus. Fractals sets are highly effective in improving convex inequalities and their generalisations.
Olanipekun, Peter Olamide
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Novel extensions of k-harmonically convex functions and their applications in information science. [PDF]
PLoS OneFahad A, Furuichi S, Ali Z, Wang Y.
europepmc +1 more source
Fractal perspective of superquadratic functions with generalized probability estimations. [PDF]
PLoS OneButt SI, Khan D, Seol Y.
europepmc +1 more source
New Jensen-type integral inequalities via modified (h, m)-convexity and their applications [PDF]
, 2023 Bayraktar Bahtiyar +2 more
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Stable Interpolation with Isotropic and Anisotropic Gaussians Using Hermite Generating Function [PDF]
, 2019 Kormann, K., Lasser, C., Yurova, A.
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Some extensions from famous theorems for $h$-mid-convex function
In this paper, we prove that every continuous $h$-mid-convex with suitable conditions on $h$ is $h$-convex function.
Garejelo, Amir +2 more
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Properties and Applications of Symmetric Quantum Calculus [PDF]
Awan, Muhammad Uzair +4 more
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