On Fejér-type inequalities for generalized trigonometrically and hyperbolic \(k\)-convex functions
DOI10.1515/DEMA-2024-0001MaRDI QIDQ6553537
Bessem Samet, Silvestru Sever Dragomir, Mohamed Jleli
Publication date: 11 June 2024
Published in: Demonstratio Mathematica (Search for Journal in Brave)
generalized convexitycharacterizationdifferential inequalitiesFejér inequalityhyperbolic \(k\)-convex functionstrigonometrically \(k\)-convex functions
Inequalities for sums, series and integrals (26D15) Convexity of real functions in one variable, generalizations (26A51) Boundary eigenvalue problems for ordinary differential equations (34B09)
Cites Work
- Title not available (Why is that?)
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- Sharp integral inequalities of the Hermite-Hadamard type
- Study of the properties of entire functions and in particular of a function considered by Riemann.
- On certain properties for two classes of generalized convex functions
- Fejér and Hermite-Hadamard type inequalities for \(N\)-quasiconvex functions
- Old and new on the Hermite-Hadamard inequality
- On Hermite-Hadamard type inequalities for co-ordinated trigonometrically \(\rho\)-convex functions
- \(2D\) approximately reciprocal \(\rho\)-convex functions and associated integral inequalities
- Hermite-Hadamard, Hermite-Hadamard-Fejér, Dragomir-Agarwal and Pachpatte type inequalities for convex functions via new fractional integrals
- Refinements of Hermite-Hadamard inequality for trigonometrically r-convex functions
- A Convexity Concept with Respect to a Pair of Functions
- Estimates on some quadrature rules via weighted Hermite-Hadamard inequality
- Inequalities.
- Über die \textit{Fourier}sche Reihe.
- On Hermite-Hadamard-Fejér-type inequalities for co-ordinated trigonometrically \(\rho\)-convex functions
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