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Analysis of turbulence by statistics based on generalized entropies

机译:基于广义熵的统计湍流分析

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摘要

An analytical formula of the scaling exponents of velocity structure function for fully developed turbulence is derived, non-perturbatively, by assuming that its underlying statistics is the one based on the generalized measures of entropy, the Renyi entropy or the Havrda-Charvat-Tsallis (HCT) entropy. It is revealed by a self-consistent analysis for the observed value mu = 0.220 (+/-1%) that the formula explains experimental data very well with single value, q = 0.343, of the index which appears in the measures of the Renyi entropy or of the HCT entropy. The probability density functions of the velocity fluctuation and of the velocity gradient are also presented. (C) 2001 Elsevier Science B.V. All rights reserved. [References: 33]
机译:通过假设其基本统计量是基于熵,Renyi熵或Havrda-Charvat-Tsallis的广义度量的基础统计量,可以非扰动地导出完全发展的湍流的速度结构函数的标度指数的解析公式。 HCT)熵。通过对观测值mu = 0.220(+/- 1%)进行的自洽分析表明,该公式很好地解释了实验数据,其中单一值q = 0.343出现在任义量度中。熵或HCT熵。还给出了速度波动和速度梯度的概率密度函数。 (C)2001 Elsevier Science B.V.保留所有权利。 [参考:33]

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