Optimal inequalities for power means
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Publication:442812
DOI10.1155/2012/182905zbMath1244.26044OpenAlexW1987787957WikidataQ58905842 ScholiaQ58905842MaRDI QIDQ442812
Bo-Yong Long, Yu-Ming Chu, Wei-Ming Gong, Yong-Min Li
Publication date: 6 August 2012
Published in: Journal of Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2012/182905
Related Items (2)
Convexity and concavity of the modified Bessel functions of the first kind with respect to Hölder means ⋮ Sharp power mean bounds for Seiffert mean
Cites Work
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- Optimal lower power mean bound for the convex combination of harmonic and logarithmic means
- Two optimal double inequalities between power mean and logarithmic mean
- Inequalities for differences of power means in two variables
- On the weighted generalization of the Hermite-Hadamard inequality and its applications
- Two sharp inequalities for power mean, geometric mean, and harmonic mean
- Optimal power mean bounds for the weighted geometric mean of classical means
- Optimal inequalities among various means of two arguments
- The optimal upper and lower power mean bounds for a convex combination of the arithmetic and logarithmic means
- Schur convexity of generalized Heronian means involving two parameters
- Ungleichungen für Mittelwerte. (Inequalities for means)
- Ungleichungen für \((e/a)^ a(b/e)^ b\). (Inequalities for \((e/a)^ a(b/e)^ b)\)
- Generalization of the power means and their inequalities
- Inequalities for means in two variables
- A power mean inequality for the gamma function
- Sharp power mean bounds for the combination of Seiffert and geometric means
- An optimal power mean inequality for the complete elliptic integrals
- Inequalities for convex sequences and their applications
- Some results on extending and sharpening the Weierstrass product inequalities
- Generalization and sharpness of the power means inequality and their applications
- A relation of weak majorization and its applications to certain inequalities for means
- The Geometric, Logarithmic, and Arithmetic Mean Inequality
- The Power and Generalized Logarithmic Means
- The Power Mean and the Logarithmic Mean
- Sharp inequalities between means
- An alternative note on the Schur-convexity of the extended mean values
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