Some notes about one inequality with power functions
In this paper, we prove one inequality with power functions. A simplified form of the inequality was published as the problem 12024-02 in the American Mathematical Monthly.
Ladislav Matejíčka
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Some new hybrid power mean formulae of trigonometric sums
We apply the analytic method and the properties of the classical Gauss sums to study the computational problem of a certain hybrid power mean of the trigonometric sums and to prove several new mean value formulae for them.
Li Chen, Zhuoyu Chen
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One Kind New Hybrid Power Mean and Its Computational Formulae
The main purpose of this study is to use the elementary and analytic methods and the properties of the classical Gauss sums to study the calculation problems of one kind of hybrid power mean involving the quadratic character sums and the two-term ...
Li Wang, Xuexia Wang
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Steps toward the power spectrum of matter. I.The mean spectrum of galaxies
We calculate the mean power spectrum of galaxies using published power spectra of galaxies and clusters of galaxies. On small scales we use the power spectrum derived from the 2-dimensional distribution of APM galaxies, on large scales we use power ...
A. A. Starobinsky +24 more
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On the Peak-to-Mean Envelope Power Ratio of Phase-Shifted Binary Codes [PDF]
The peak-to-mean envelope power ratio (PMEPR) of a code employed in orthogonal frequency-division multiplexing (OFDM) systems can be reduced by permuting its coordinates and by rotating each coordinate by a fixed phase shift.
Schmidt, Kai-Uwe
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Sharp Bounds for Power Mean in Terms of Generalized Heronian Mean
For ...
Hongya Gao, Jianling Guo, Wanguo Yu
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Scattering a pulse from a chaotic cavity: Transitioning from algebraic to exponential decay
The ensemble averaged power scattered in and out of lossless chaotic cavities decays as a power law in time for large times. In the case of a pulse with a finite duration, the power scattered from a single realization of a cavity closely tracks the power
C. E. Porter +5 more
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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
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Wingate normative-reference values for a large cohort of Canadian university students
Study aim: The Wingate Anaerobic Test evaluates anaerobic power and capacity. Used to assess performance, historically among athletic populations, its evaluative capacity for individuals of varying athletic abilities is limited by a lack of normative ...
Duquette Adriana M. +3 more
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Agreement Between the Stages Cycling and SRM Powermeter Systems during Field-Based Off-Road Climbing. [PDF]
The aim of this study was to determine the agreement between two portable cycling powermeters for use doing field based mountain biking. A single participant performed 15 timed ascents of an off-road climbs. The participants bicycle was instrumented with
Atkins, Stephen +3 more
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