Results 41 to 50 of about 5,559,638 (318)
From turbulence to landscapes: Logarithmic mean profiles in bounded complex systems. [PDF]
Physical Review E, 2019 We show that similarly to the logarithmic mean-velocity profile in wall-bounded turbulence, the landscape topography presents an intermediate region with a logarithmic mean-elevation profile. Such profiles are present in complex topographies with channel
M. Hooshyar +4 more
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Successive iterations and logarithmic means [PDF]
Operators and Matrices, 2013 The successive iteration (started by Lagrange and Gauss) produces a new mean from two given ones. Several examples of matrix means are given that require the proof of the matrix monotonicity of the corresponding representing function. The paper contains extensions of the logarithmic mean and it is obtained that the Stolarsky mean can be used also for ...
Ádám Besenyei, Dénes Petz
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Sustainability, 2019 China is the world’s largest emitter of CO2. As the largest sector of China’s fossil energy consumption and carbon emissions, manufacturing plays an important role in achieving emission reduction targets in China.
Jian Liu +4 more
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Journal of Mathematical Analysis and Applications, 1994 Based on the integral formula \(L(x, y)= \int^ 1_ 0 x^ t y^{1- t} dt\) for the logarithmic mean in two variables, the author generalizes it to several variables by defining \[ L(\mu; x_ 1, x_ 2,\dots, x_ n)= \int x^{t_ 1}_ 1 x^{t_ 2}_ 2\cdots x^{t_ n}_ n d\mu(t).
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Logarithmic convexity of Gini means [PDF]
Journal of Mathematical Inequalities, 2012 In the paper, the monotonicity and logarithmic convexity of Gini means and related functions are investigated.
Jiao-Lian Zhao +3 more
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SustainabilityIn light of China’s ambitious goals to peak carbon emissions by 2030 and achieve carbon neutrality by 2060, this study uniquely explores the decoupling dynamics between economic growth and carbon emissions in Xinjiang using panel data from 2006 to 2020 ...
Le Jing, Bin Zhou, Z. Liao
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Integral logarithmic means for regular functions [PDF]
Pacific Journal of Mathematics, 1989 For a given function f, regular in the unit disc, integral logarithmic means are defined by the formulae \[ M_ p(r,f)=\{(2\pi ^{-1})\int ^{2\pi}_{0}| \log | f(re^{i\theta})| | \quad p du\}^{1/p} \] for ...
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A chiral symmetric relativistic mean field model with logarithmic sigma potential [PDF]
, 2006 We develop a chiral symmetric relativistic mean field model with logarithmic sigma potential derived in the strong coupling limit of the lattice QCD. We find that both of the nuclear matter and finite nuclei are well described in the present model.
Ohnishi, Akira, Tsubakihara, Kohsuke
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Optimal inequalities related to the logarithmic, identric, arithmetic and harmonic means
Journal of Numerical Analysis and Approximation Theory, 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 HT-convexity and Hadamard-type inequalities
Journal of Inequalities and Applications, 2020 In the paper, the authors define a new notion of “HT-convex function”, present some Hadamard-type inequalities for the new class of HT-convex functions and for the product of any two HT-convex functions, and derive some inequalities for the arithmetic ...
Shu-Ping Bai, Shu-Hong Wang, Feng Qi
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