A sharp lower bound for Toader-Qi mean with applications

DOI10.1155/2016/4165601zbMath1339.26085OpenAlexW2292429224WikidataQ59127006 ScholiaQ59127006MaRDI QIDQ5964439

Yu-Ming Chu, Zhen-Hang Yang

Publication date: 29 February 2016

Published in: Journal of Function Spaces (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2016/4165601

Mathematics Subject Classification ID

Means (26E60)

Related Items (5)

Monotonicity of the ratio for the complete elliptic integral and Stolarsky mean ⋮ Integral representations of bivariate complex geometric mean and their applications ⋮ Sharp bounds for a special quasi-arithmetic mean in terms of arithmetic and geometric means with two parameters ⋮ On new sharp bounds for the Toader-Qi mean involved in the modified Bessel functions of the first kind ⋮ Lévy-Khintchine representation of Toader-Qi mean

Cites Work

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• Sharp bounds for seiffert and Neuman-Sándor means in terms of generalized logarithmic means
• On the identric and logarithmic means
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• Inequalities for compound mean iterations with logarithmic asymptotes
• Some mean values related to the arithmetic-geometric mean
• A double inequality for an integral mean in terms of the exponential and logarithmic means
• Sharp bounds for the arithmetic-geometric mean
• Studying Baskakov-Durrmeyer operators and quasi-interpolants via special functions
• Sharp bounds for Toader-Qi mean in terms of logarithmic and identric means

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