Hermite-Hadamard, Fejer and Sherman type inequalities for generalizations of superquadratic and convex functions
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Publication:3304684
DOI10.7153/jmi-2020-14-35zbMath1444.26023OpenAlexW3035175355MaRDI QIDQ3304684
Publication date: 3 August 2020
Published in: Journal of Mathematical Inequalities (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.7153/jmi-2020-14-35
convexityHermite-Hadamard-type inequalities\(f\)-divergenceJensen-type inequalitiessuperquadracityFejer-type inequalities\(N\)-quasiconvexity\(N\)-quasisuperquadracitySherman-type inequalities
Cites Work
- Unnamed Item
- On an upper bound for Sherman's inequality
- Zipf-Mandelbrot law, \(f\)-divergences and the Jensen-type interpolating inequalities
- Sherman's and related inequalities with applications in information theory
- Vector joint majorization and generalization of Csiszár-Körner's inequality for \(f\)-divergence
- Convex functions, partial orderings, and statistical applications
- Fejér and Hermite-Hadamard type inequalities for \(N\)-quasiconvex functions
- Majorization, Csiszár divergence and Zipf-Mandelbrot law
- Some new scales of refined Hardy type inequalities via functions related to superquadracity
- On weighted generalization of the Hermite-Hadamard inequality
- SUPERQUADRATIC FUNCTIONS AND REFINEMENTS OF SOME CLASSICAL INEQUALITIES
- On Csiszár and Tsallis type f-divergences induced by superquadratic and convex functions
- Extensions and refinements of Fejer and Hermite-Hadamard type inequalities
- Inequalities for H-invex functions with applications for uniformly convex and superquadratic functions
- Convex functions and their applications. A contemporary approach
- Some new estimates of the `Jensen gap'
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