Results 31 to 40 of about 5,938,973 (323)
Arithmetic-Geometric Mean Robustness for Control from Signal Temporal Logic Specifications [PDF]
We present a new average-based robustness for Signal Temporal Logic (STL) and a framework for optimal control of a dynamical system under STL constraints.
N. Mehdipour, C. Vasile, C. Belta
semanticscholar +1 more source
Exact inequalities involving power mean, arithmetic mean and identric mean
For \(p\in \mathbb{R}\), the power mean \(M_{p}(a,b)\) of order \(p\), identric mean \(I(a,b)\) and arithmetic mean \(A(a,b)\) of two positive real numbers \(a\) and \(b\) are defined by \begin{equation*} M_{p}(a,b)= \begin{cases} \displaystyle\left(
Yu-ming Chu, Ming-yu Shi, Yue-ping Jiang
doaj +2 more sources
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.
Mateu Sbert, Jordi Poch
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Optimal bounds for Seiffert-like elliptic integral mean by harmonic, geometric, and arithmetic means
In this article, we present the optimal bounds for a special elliptic integral mean in terms of the harmonic combinations of harmonic, geometric, and arithmetic means.
Fan Zhang, Weimao Qian, Hui Zuo Xu
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The Weighted Arithmetic Mean-Geometric Mean Inequality is Equivalent to the Hölder Inequality
In the current note, we investigate the mathematical relations among the weighted arithmetic mean–geometric mean (AM–GM) inequality, the Hölder inequality and the weighted power-mean inequality. Meanwhile, the proofs of mathematical equivalence among the
Yongtao Li, Xianming Gu, Jianxing Zhao
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An arithmetic-geometric mean inequality [PDF]
Several integrals which are related to the arithmetic-geometric mean are developed and proved in a very elementary way.
Bracken, Paul
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Data for fractional solid waste composition provide relative magnitudes of individual waste fractions, the percentages of which always sum to 100, thereby connecting them intrinsically.
M. E. Edjabou +3 more
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The two-stage arithmetic mean method [PDF]
In several recent works, the Arithmetic Mean Method for solving large sparse linear systems has been introduced and analysed. Each iteration of this method consists of solving two independent systems.
RUGGIERO, Valeria +3 more
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Ranked SDGs by arithmetic mean value. [PDF]
Ranked SDGs by arithmetic mean value.
Mirjana Kljajić Borštnar (6876869) +6 more
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The precision of the arithmetic mean, geometric mean and percentiles for citation data: An experimental simulation modelling approach [PDF]
When comparing the citation impact of nations, departments or other groups of researchers within individual fields, three approaches have been proposed: arithmetic means, geometric means, and percentage in the top X%.
M. Thelwall
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