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[PDF] Top 20 Optimal two parameter geometric and arithmetic mean bounds for the Sándor–Yang mean

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Optimal two parameter geometric and arithmetic mean bounds for the Sándor–Yang mean

Optimal two parameter geometric and arithmetic mean bounds for the Sándor–Yang mean

... sharp bounds for the SándorYang mean in terms of certain families of the two-parameter geometric and arithmetic mean and the one-parameter ... See full document

12

Sharp bounds for Neuman means in terms of two parameter contraharmonic and arithmetic mean

Sharp bounds for Neuman means in terms of two parameter contraharmonic and arithmetic mean

... Yang, Z.-H., Qian, W.-M., Chu, Y.-M., Zhang, W.: On approximating the arithmetic–geometric mean and complete elliptic integral of the first kind.. Lin, L., Liu, Z.-Y.: An alternating proj[r] ... See full document

13

Sharp bounds for a special quasi arithmetic mean in terms of arithmetic and geometric means with two parameters

Sharp bounds for a special quasi arithmetic mean in terms of arithmetic and geometric means with two parameters

... sharp bounds for the special quasi-arithmetic mean E(a, b) in terms of the arithmetic mean A(a, b) and geometric mean G(a, b) with two ...and geometric means ... See full document

10

Sharp bounds for Seiffert and Neuman Sándor means in terms of generalized logarithmic means

Sharp bounds for Seiffert and Neuman Sándor means in terms of generalized logarithmic means

... Chu, Y-M, Zong, C, Wang, G-D: Optimal convex combination bounds of Seiffert and geometric means for the arithmetic mean.. Borwein, JM, Borwein, PB: Inequalities for compound mean iteratio[r] ... See full document

13

Comparison of Arithmetic Mean, Geometric Mean and Harmonic Mean Derivative-Based Closed Newton Cotes Quadrature

Comparison of Arithmetic Mean, Geometric Mean and Harmonic Mean Derivative-Based Closed Newton Cotes Quadrature

... increase two order of precision in arithmetic mean derivative - based rule and increase a single order of precision in geometric and harmonic mean derivative based ...as two ... See full document

9

Optimal generalized Heronian mean bounds for the logarithmic mean

Optimal generalized Heronian mean bounds for the logarithmic mean

... logarithmic mean has been : the subject of intensive ...logarithmic mean can be found in the literature ...logarithmic mean has applications in physics, economics, and even in meteorology ... See full document

6

Optimal bounds for arithmetic geometric and Toader means in terms of generalized logarithmic mean

Optimal bounds for arithmetic geometric and Toader means in terms of generalized logarithmic mean

... holds for all a, b >  with a = b. The left inequality of (.) was first proposed by Carlson and Vuorinen [] and also was proved by different methods in [–]. Vamanamurthy and Vuorinen [] proved that AG(a, b) ... See full document

12

Optimal power mean bounds for the second Yang mean

Optimal power mean bounds for the second Yang mean

... logarithmic mean, identric mean, first Seiffert mean [], first Yang mean [], Toader mean [], Neuman-Sándor mean [, ], Sándor mean [], second Seif- ... See full document

9

Optimal bounds for the first and second Seiffert means in terms of geometric, arithmetic and contraharmonic means

Optimal bounds for the first and second Seiffert means in terms of geometric, arithmetic and contraharmonic means

... Matejíčka, L: Sharp bounds for the weighted geometric mean of the first Seiffert and logarithmic means in terms of weighted generalized Heronian mean.. Yang, Z-H: Sharp bounds for Seiffert[r] ... See full document

9

Optimal bounds for Neuman Sándor mean in terms of the geometric convex combination of two Seiffert means

Optimal bounds for Neuman Sándor mean in terms of the geometric convex combination of two Seiffert means

... Optimal bounds for Neuman-Sándor mean in terms of the geometric convex combination of two Seiffert means Hua-Ying Huang, Nan Wang and Bo-Yong Long* *.. Correspondence: [email protected][r] ... See full document

11

Optimal bounds for Neuman-Sándor mean in terms of one-parameter centroidal mean

Optimal bounds for Neuman-Sándor mean in terms of one-parameter centroidal mean

... Liu, Optimal bounds for Neuman-S´aandor mean in terms of the con- vex combinations of harmonic, geometric, quadratic, and contraharmonic means, Abstr. Jiang and Y.-M[r] ... See full document

11

Sharp bounds for the Sándor–Yang means in terms of arithmetic and contra harmonic means

Sharp bounds for the Sándor–Yang means in terms of arithmetic and contra harmonic means

... Schwab–Borchardt mean SB(a, b) is strictly increasing, non-symmetric and homogeneous of degree one with re- spect to its ...Schwab–Borchardt mean has attracted the at- tention of many ...Borchardt ... See full document

13

Weighted arithmetic–geometric operator mean inequalities

Weighted arithmetic–geometric operator mean inequalities

... In this paper, we refine and generalize some weighted arithmeticgeometric operator mean inequalities due to Lin (Stud. Math. 215:187–194, 2013) and Zhang (Banach J. Math. Anal. 9:166–172, 2015) as ... See full document

6

Two Sharp Inequalities for Power Mean, Geometric Mean, and Harmonic Mean

Two Sharp Inequalities for Power Mean, Geometric Mean, and Harmonic Mean

... Wu, “Generalization and sharpness of the power means inequality and their applications,” Journal of Mathematical Analysis and Applications, vol.. Richards, “Sharp power mean bounds for t[r] ... See full document

6

Improvements of bounds for the Sándor–Yang means

Improvements of bounds for the Sándor–Yang means

... 5 Conclusion We present sharp upper and lower bounds for the Sándor–Yang means RAQ and RQA in terms of the arithmetic and contraharmonic means and provide new bounds for the Seiffert mea[r] ... See full document

8

Optimal convex combination bounds of geometric and Neuman means for Toader type mean

Optimal convex combination bounds of geometric and Neuman means for Toader type mean

... the optimal convex combination bounds of the geometric and Neuman means for the Toader-type mean, and give several new upper and lower bounds for the complete elliptic integral of the ... See full document

10

A necessary and sufficient condition for the inequality of generalized weighted means

A necessary and sufficient condition for the inequality of generalized weighted means

... We present in this paper a necessary and sufficient condition to establish the inequality between generalized weighted means which share the same sequence of numbers but differ in the weights. We first present a sufficient ... See full document

22

Applications of Arithmetic Geometric Mean Inequality

Applications of Arithmetic Geometric Mean Inequality

... well-known arithmetic-geometric mean inequality for singular values, due to Bhatia and Kittaneh, is one of the most important singular value in- equalities for compact ...to ... See full document

9

Optimal bounds for Neuman Sándor mean in terms of the convex combination of the logarithmic and the second Seiffert means

Optimal bounds for Neuman Sándor mean in terms of the convex combination of the logarithmic and the second Seiffert means

... Optimal bounds for Neuman-Sándor mean in terms of the convex combination of the logarithmic and the second Seiffert means Jing-Jing Chen, Jian-Jun Lei and Bo-Yong Long* *.. Correspondenc[r] ... See full document

11

On a class of new means including the generalized Schwab Borchardt mean

On a class of new means including the generalized Schwab Borchardt mean

... Schwab-Borchardt mean plays an important role in the theory of (bivariate) ...logarithmic mean, the first and second Seiffert means and the Neuman-Sándor ...Schwab-Borchardt mean and other ... See full document

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