More Accurate Majorization Inequalities Obtained Via Superquadraticity and Convexity with Application to Entropies

Author:

Ivelić Bradanović SlavicaORCID

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference31 articles.

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2. Abramovich, S., Jameson, G., Sinnamon, G.: Refining Jensen’s inequality. Bull. Math. Sci. Math. Roum. 47, 3–14 (2004)

3. Abramovich, S., Jameson, G., Sinnamon, G.: Inequalities for averages of convex and superquadratic functions. J. Inequal. Pure Appl. Math. 5(4), 91 (2004)

4. Adil Khan, M., Ivelić Bradanović, S., Latif, N., Pečarić, Đ., Pečarić, J.: Majorization Inequality and Information Theory, Monographs in Inequalities 16, Element, Zagreb (2019)

5. Adil Khan, M., Ivelić Bradanović, S., Pečarić, J.: Generalizations of Sherman’s inequality by Hermite’s interpolating polynomial. Math. Inequal. Appl. 19(4), 1181–1192 (2016)

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1. On Superquadratic and Logarithmically Superquadratic Functions;Mediterranean Journal of Mathematics;2023-10-06

2. Demonstration of the strength of strong convexity via Jensen's gap;Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics;2023-04-06

3. Sherman's functional, its properties with applications for f-divergence measure;Mathematical Inequalities & Applications;2023

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