Optimal bounds for two Sándor-type means in terms of power means

Author:

Zhao Tie-Hong,Qian Wei-Mao,Song Ying-Qing

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis

Reference38 articles.

1. Neuman, E, Sándor, J: On the Schwab-Borchardt mean. Math. Pannon. 14(2), 253-266 (2003)

2. Neuman, E, Sándor, J: On the Schwab-Borchardt mean II. Math. Pannon. 17(1), 49-59 (2006)

3. Sándor, J: Two sharp inequalities for trigonometric and hyperbolic functions. Math. Inequal. Appl. 15(2), 409-413 (2012)

4. Yang, Z-H: Three families of two-parameter means constructed by trigonometric functions. J. Inequal. Appl. 2013, Article ID 541 (2013)

5. Zhang, X-H, Wang, G-D, Chu, Y-M: Convexity with respect to Hölder mean involving zero-balanced hypergeometric functions. J. Math. Anal. Appl. 353(1), 256-259 (2009)

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1. Sharp Power Mean Bounds for Two Seiffert-like Means;Axioms;2023-09-25

2. Bounding the Sándor-Yang means for the combinations of contraharmonic and arithmetic means;Journal of Mathematical Inequalities;2021

3. Improvements of bounds for the Sándor–Yang means;Journal of Inequalities and Applications;2019-03-21

4. Sharp power mean bounds for two Sándor–Yang means;Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas;2019-02-18

5. Sharp bounds for Sándor-Yang means in terms of one-parameter family of bivariate means;Journal of Mathematical Inequalities;2019

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