2015•Journal of Inequalities and Special FunctionsRequires access

Presentation of Young's inequality

Zlatko Pavić

Open publisher page 1 citations

Abstract

The paper presents different forms of Young's inequality. Main results include generalizations of the discrete and integral form. Issues on inequalities are studied using the geometric-arithmetic mean inequality, integral method and Jensen's inequality. A functional approach to Young's inequality is also considered.

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What this paper is about

The paper presents different forms of Young's inequality. Main results include generalizations of the discrete and integral form. Issues on inequalities are studied using the geometric-arithmetic mean inequality, integral method and Jensen's inequality. A functional approach to Young's inequality is also considered.

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Available abstract

The paper presents different forms of Young's inequality. Main results include generalizations of the discrete and integral form. Issues on inequalities are studied using the geometric-arithmetic mean inequality, integral method and Jensen's inequality. A functional approach to Young's inequality is also considered.

Key concepts: Inequality, Mathematics, Log sum inequality, Young's inequality, Kantorovich inequality, Ky Fan inequality, Inequality of arithmetic and geometric means, Rearrangement inequality

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