Results 91 to 100 of about 904 (160)
In this paper, we give some fractional integral inequalities of Ostrowski type for s-Godunova-Levin functions via Katugampola fractional integrals. We also deduce some known Ostrowski type fractional integral inequalities for Riemann-Liouville fractional
G. Farid+2 more
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Predictive dynamical modeling and stability of the equilibria in a discrete fractional difference COVID-19 epidemic model. [PDF]
Chu YM+6 more
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On some inequalities for relative semi-convex functions
We consider and study a new class of convex functions that are called relative semi-convex functions. Some Hermite-Hadamard inequalities for the relative semi-convex function and its variant forms are derived.
M. Noor, M. U. Awan, K. Noor
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Logical Entropy of Information Sources. [PDF]
Xu P, Sayyari Y, Butt SI.
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Convexity of ratios of the modified Bessel functions of the first kind with applications. [PDF]
Yang ZH, Tian JF.
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Converse Jensen inequality for strongly convex set-valued maps
Integral and discrete counterparts of the converse Jensen inequality for strongly convex set-valued maps are presented. Mathematics subject classification (2010): Primary 26A51, Secondary 39B62, 54C60.
M. K. Bakula, K. Nikodem
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Extension of Fejér's inequality to the class of sub-biharmonic functions
Fejér’s integral inequality is a weighted version of the Hermite-Hadamard inequality that holds for the class of convex functions. To derive his inequality, Fejér [Über die Fourierreihen, II, Math. Naturwiss, Anz. Ungar. Akad. Wiss.
Jleli Mohamed
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Uniform Treatment of Integral Majorization Inequalities with Applications to Hermite-Hadamard-Fejér-Type Inequalities and f-Divergences. [PDF]
Horváth L.
europepmc +1 more source
New Ostrowski like inequalities for GG-convex and GA-convex functions
In this paper, we established some Ostrowski like integral inequalities for functions whose derivatives of absolute values are GG -convex and GA -convex functions via a new integral identity.
M. A. Ardıç, A. Akdemi̇r, E. Set
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In this article, we establish Hermite-Hadamard-type inequalities for the two classes of functions X±λ(Ω)={f∈C2(Ω):Δf±λf≥0}{X}_{\pm \lambda }\left(\Omega )=\{f\in {C}^{2}\left(\Omega ):\Delta f\pm \lambda f\ge 0\}, where λ>0\lambda \gt 0 and Ω\Omega is ...
Dragomir Silvestru Sever+2 more
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