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Γ-convergence of power-law functionals with variable exponents

by Marian Bocea A, Mihai Mihăilescu B
"... Abstract. Γ-convergence results for power-law functionals with variable exponents are obtained. The main motivation comes from the study of (first-failure) dielectric breakdown. Some connections with the generalization of the ∞-Laplace equation to the variable exponent setting are also explored. 200 ..."
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Abstract. Γ-convergence results for power-law functionals with variable exponents are obtained. The main motivation comes from the study of (first-failure) dielectric breakdown. Some connections with the generalization of the ∞-Laplace equation to the variable exponent setting are also explored

Heavy-Tailed Distributions Generated by Randomly Sampled Gaussian, Exponential and Power-Law Functions

by Frederic Von Wegner , 2014
"... A simple stochastic mechanism that produces exact and approximate power-law distributions is presented. The model considers radially symmetric Gaussian, exponential and power-law func-tions in n = 1, 2, 3 dimensions. Randomly sampling these functions with a radially uniform sam-pling scheme produces ..."
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A simple stochastic mechanism that produces exact and approximate power-law distributions is presented. The model considers radially symmetric Gaussian, exponential and power-law func-tions in n = 1, 2, 3 dimensions. Randomly sampling these functions with a radially uniform sam-pling scheme

Auxiliary Sections> Integral Transforms> Tables of Fourier Cosine Transforms> Fourier Cosine Transforms: Expressions with Power-Law Functions Fourier Cosine Transforms: Expressions with Power-Law Functions No Original function, f(x) Cosine transform, ˇ f

by unknown authors
"... 1 if 0 < x < a, 0 if a < x 1 a + x 1 a2, a> 0 + x2 1 u sin(au), a> 0 − sin(au) si(au) − cos(au) Ci(au) 1 a2, a> 0 − x2 a a2 a + (b + x) 2 a2 + (b − x) 2 b + x a2 b − x + (b + x) ..."
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1 if 0 < x < a, 0 if a < x 1 a + x 1 a2, a> 0 + x2 1 u sin(au), a> 0 − sin(au) si(au) − cos(au) Ci(au) 1 a2, a> 0 − x2 a a2 a + (b + x) 2 a2 + (b − x) 2 b + x a2 b − x + (b + x)

unknown title

by A. M. Scarfone , 2006
"... A mechanism to derive multi-power law functions: an application in the econophysics framework. ..."
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A mechanism to derive multi-power law functions: an application in the econophysics framework.

1 2

by Zhang Wen A, Guanhua Huang A, Hongbin Zhan C , 2007
"... An analytical solution for non-Darcian flow in a confined aquifer using the power law function ..."
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An analytical solution for non-Darcian flow in a confined aquifer using the power law function

Power-Law Shot Noise

by Steven B. Lowen, Malvin C. Teich , 1990
"... We explore the behavior of power-law shot noise, for which the associated impulse response functions assume a decaying power-law form. We obtain expressions for the moments, moment generating functions, amplitude probability density functions, autocorrelation functions, and power spectral densities ..."
Abstract - Cited by 64 (6 self) - Add to MetaCart
We explore the behavior of power-law shot noise, for which the associated impulse response functions assume a decaying power-law form. We obtain expressions for the moments, moment generating functions, amplitude probability density functions, autocorrelation functions, and power spectral densities

Power-law tailed spectra from equilibrium

by T. S. Biróa, G. Purcsela, Zsolt Schramd, Bertalan Lajos
"... We propose that power-law tailed hadron spectra may be viewed as stemming from a matter in an unconventional equilibrium state typical for non-extensive thermodynamics. A non-extensive Boltzmann equation, which is able to form such spectra as a stationary solution, is utilized as a rough model of qu ..."
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equilibrium in an otherwise exploding fireball [2,3]. Experimental particle spectra are, however, not purely exponential: both exponential and power-law functions have been fitted to pion, kaon and antiproton spectra. Although the traditional ap-proach explains the power-law tail at very high pT values by p

Power-law scaling in dimension-to-biomass relationship of fish schools

by Hiro-sato Niwa - Journal of Theoretical Biology , 2005
"... Motivated by the finding that there is some biological universality in the relationship between school geometry and school biomass of various pelagic fishes in various conditions, I here establish a scaling law for school dimensions: the school diameter increases as a power-law function of school bi ..."
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Motivated by the finding that there is some biological universality in the relationship between school geometry and school biomass of various pelagic fishes in various conditions, I here establish a scaling law for school dimensions: the school diameter increases as a power-law function of school

The power-law as an emergent property

by Richard B. Anderson - Mem. Cognit , 2001
"... Recent work has shown that the power function, a ubiquitous characteristic of learning, memory, and sensation, can emerge from the arithmetic averaging of exponential curves. In the present study, the forgetting process was simulated via computer to determine whether power curves can result from the ..."
Abstract - Cited by 13 (0 self) - Add to MetaCart
. Thus, the power law’s ubiquity may reflect the pervasiveness of slope variability across component functions. Moreover, power-curve emergence may constitute a methodological artifact, an explanatory construct, or both, depending on the locus of the effect. The power function is generally accepted

The power-law and the logarithmic potentials

by Hakan C , 2008
"... In this study, we show that the energy eigenvalues and the eigenfunctions of the Schrodinger equation for the power-law and the logarithmic potential can be easily obtained by using variation technique for special type wave functions. The results are in very good agreement with exact numerical resul ..."
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In this study, we show that the energy eigenvalues and the eigenfunctions of the Schrodinger equation for the power-law and the logarithmic potential can be easily obtained by using variation technique for special type wave functions. The results are in very good agreement with exact numerical
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