Results 61 to 70 of about 329 (93)

Sharp bounds for Toader-Qi mean in terms of logarithmic and identric means [PDF]

Mathematical Inequalities & Applications, 2016
Zhen-Hang Yang, Yuming Chu, Ying-Qing Song   +2 more
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Bounds for the identric mean in terms of one-parameter mean

Applied Mathematical Sciences, 2013
Ying-Qing Song, Wei-Feng Xia, Xu-Hui Shen, Yu-Ming Chu   +3 more
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Logarithmic and identric mean labelings of graphs

Advances in Inequalities and Applications, 2020
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Optimal convex combinations bounds of centroidal and harmonic means for weighted geometric mean of logarithmic and identric means [PDF]

Journal of Mathematical Inequalities, 2014
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New Inequalities on the Homogeneous Functions [PDF]

, 2009
Lokesha, V. (V), Nagaraja, K. M. (K), Simsek, Y. (Y)   +2 more
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On the Weighted Chaotic Identric Mean of Two Accretive Matrices

Bulletin of the Iranian Mathematical Society, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Optimal bounds for logarithmic and identric means in terms of generalized centroidal mean

Journal of Applied Analysis, 2013
Summary: Best possible upper and lower bounds are given for the logarithmic and identric mean values in terms of the generalized centroidal mean.
Zhang, Tao, Xia, Weifeng, Chu, Yuming, Wang, Gendi   +3 more
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Unidimensional Search Scheme Using Identric Mean for Optimization Problems

OPSEARCH, 2001
In this paper, a new unidimensional search scheme called Identric mean (IM) scheme is proposed. Numerical results on five test functions show that the proposed IM method is superior to the existing RMS method in the literature.
P. Kanniappan, K. Thangavel
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On a Mean Interpolating the Logarithmic and Identric Means

International Journal of Open Problems in Computer Science and Mathematics, 2013
In this paper, we give a positive answer for an open problem posed by Ra ssouli about a new mean dened in terms of ...
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A sharp double inequality involving identric, Neuman-Sándor, and quadratic means

SCIENTIA SINICA Mathematica, 2013
本文证明了双向不等式 αI ( a; b )+(1- α ) Q ( a; b ) M ( a; b ) βI ( a; b )+(1- β ) Q ( a; b ) 对所有不相等的正实数 a 和 b 成立当且仅当 α ≥1/2 和 β ≤[e(√2log(1+√2)-1)]/[(√2e-2) log(1+√2)]=0:4121…,其中 I(a; b), M(a; b) 和 Q(a; b) 分别表示 a 和 b 的指数平均、Neuman-Sandor平均和二次平均.
YuMing CHU, TieHong ZHAO
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