Best Possible Bounds for Neuman-Sándor Mean by the Identric, Quadratic and Contraharmonic Means

Abstract and Applied Analysis - United States
doi 10.1155/2013/348326
Full Text
Abstract

Available in full text

Date
Authors
Publisher

Hindawi Limited

Related search

Optimal Bounds for the Neuman-Sándor Mean in Terms of the First Seiffert and Quadratic Means

Journal of Inequalities and Applications
CombinatoricsApplied MathematicsAnalysisDiscrete Mathematics
2013English

Optimal Bounds for Neuman-Sándor Mean in Terms of the Convex Combination of Logarithmic and Quadratic or Contra-Harmonic Means

Journal of Mathematical Inequalities
Analysis
2014English

Refinements of Bounds for Neuman Means in Terms of Arithmetic and Contraharmonic Means

Journal of Mathematical Inequalities
Analysis
2015English

Optimal Inequalities for a Toader-Type Mean by Quadratic and Contraharmonic Means

Journal of Nonlinear Science and Applications
Number TheoryAnalysisAlgebra
2017English

Optimal Bounds for the Neuman-Sándor Mean in Terms of the Convex Combination of the First and Second Seiffert Means

Mathematical Problems in Engineering
MathematicsEngineering
2015English

Sharp Bounds for Neuman Means in Terms of Geometric, Arithmetic and Quadratic Means

Journal of Mathematical Inequalities
Analysis
2016English

Optimal Lehmer Mean Bounds for the Combinations of Identric and Logarithmic Means

Chinese Journal of Mathematics
2013English

A Note on the Neuman-Sándor Mean

Journal of Mathematical Inequalities
Analysis
2014English

Sharp Power-Type Heronian Mean Bounds for the Sándor and Yang Means

Journal of Inequalities and Applications
CombinatoricsApplied MathematicsAnalysisDiscrete Mathematics
2015English

Amanote Research

Note-taking for researchers

Follow Amanote

© 2024 Amaplex Software S.P.R.L. All rights reserved.

Privacy PolicyRefund Policy