On comparison of Stolarsky and Gini means

DOI10.1016/S0022-247X(02)00319-0zbMath1021.26017MaRDI QIDQ1874549

Edward Neuman, Zsolt Páles

Publication date: 25 May 2003

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

zbMATH Keywords

inequalitieshomogeneityStolarsky meanGini mean

Mathematics Subject Classification ID

Inequalities for sums, series and integrals (26D15) Means (26E60)

Related Items (9)

Properties of the power-mean and their applications ⋮ Functional completions of Archimedean vector lattices ⋮ Inequalities for hyperbolic functions ⋮ Schur-\(m\) power convexity of Cauchy means and its application ⋮ Comparison of means generated by two functions and a measure ⋮ Sharp Stolarsky mean bounds for the complete elliptic integral of the second kind ⋮ Completely positive mappings and mean matrices ⋮ On the local and global comparison of generalized Bajraktarević means ⋮ Schur-convexity and Schur-geometrically concavity of Gini means

Cites Work

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• Multi-variable extended mean values
• Inequalities for differences of powers
• Inequalities for sums of powers
• The weighted logarithmic mean
• Di una formula comprensiva delle medie
• On the intersection of two-parameter mean value families
• The Power and Generalized Logarithmic Means
• Generalizations of the Logarithmic Mean
• Minkowski’s inequality for two variable difference means
• Analytic Inequalities
• The Logarithmic Mean

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