Results 31 to 40 of about 3,546,863 (46)
Phon Mean oral history recording
, 2001 An audio recording of an oral history of Phon Mean about fleeing Cambodia with her family at age ten and coming to the United States. She talks about life in Cambodia when she was a child and then about life in the U.S., including school, her first job ...
Mean, Phon
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Generalized Abstracted Mean Values [PDF]
, 1998 In this article, the author introduces the generalized abstracted mean values which extend the concepts of most means with two variables, and researches their basic properties and ...
Qi, Feng
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New Families of Mean Graphs [PDF]
, 2010 A graph that admits a Smarandachely super mean m-labeling is called Smarandachely super m-mean ...
Selvam, Avadayappan
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ON SOME INEQUALITIES FOR THE IDENTRIC, LOGARITHMIC AND RELATED MEANS [PDF]
, 2015 . We offer new proofs, refinements as well as new results related to classical means of two variables, including the identric and logarithmic ...
József Sándor, Barkat Ali Bhayo
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Integral Representations for Bivariate Complex Geometric Mean and Applications
, 2017 In the paper, the authors survey integral representations (including the Lévy--Khintchine representations) and applications of some bivariate means (including the logarithmic mean, the identric mean, Stolarsky's mean, the harmonic mean, the ...
Feng Qi, Dongkyu Lim
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Some Comparison Inequalities for Generalized Muirhead and Identric Means [PDF]
, 2010 For x,y>0, a,b∈ℝ, with a+b≠0, the generalized Muirhead mean M(a,b;x,y) with parameters a and b and the identric mean I(x,y) are defined by M(a,b;x,y)=((xayb+xbya)/2)1/(a+b) and I(x,y)=(1/e)(yy/xx)1/(y−x), x ...
Ye-Fang Qiu, Yu-Ming Chu, Miao-Kun Wang
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, 2010 A graph that admits a Smarandachely near mean m-labeling is called Smarandachely near m-mean graph. The graph that admits a near mean labeling is called a near mean graph (NMG)
Nagarajan, A. +2 more
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OPTIMAL CONVEX COMBINATIONS BOUNDS OF CENTROIDAL AND HARMONIC MEANS FOR LOGARITHMIC AND IDENTRIC MEANS [PDF]
, 2013 We find the greatest values α1 and α2, and the least values β1 and β2 such that the inequalities α1C(a, b) , and I(a, b) are the centroidal, harmonic, logarithmic, and identric means of two positive numbers a and b ...
S W Hou, Y M Chu, W F Xia
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Optimal inequalities related to the logarithmic, identric, arithmetic and harmonic means [PDF]
, 2010 The logarithmic mean \(L(a,b)\), identric mean \(I(a,b)\), arithmeticmean \(A(a,b)\) and harmonic mean \(H(a,b)\) of two positive real values \(a\) and \(b\) are defined by\begin{align*}\label{main}&L(a,b)=\begin{cases}\tfrac{b-a}{\log b-\log a},& a\neq ...
Wei-feng Xia, Chu Yu-Ming
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On relation between the power mean and the logarithmic mean
, 2010 碩士假設x及y是不同的正數，則 Mp = Mp (x , y) 稱冪平均數， L = L (x , y) 稱對數平均數。 Chang[2]已證明 : 在某些限制下的x和y，當q0，Mp < L 。 我們將證明在某些限制下的x和y，當q 0，L > Mp。If x , y are distinct positive numbers, then Mp= Mp (x , y) is called the power mean of x and y .
李玄楨; Lee, Hsuan-chen
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