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Non-local interactions in hydrodynamic turbulence at high Reynolds numbers: the slow emergence of scaling laws

机译:高雷诺数水动力湍流中的非局部相互作用   数字:缩放法则的缓慢出现

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摘要

We analyze the data stemming from a forced incompressible hydrodynamicsimulation on a grid of 2048^3 regularly spaced points, with a Taylor Reynoldsnumber of Re~1300. The forcing is given by the Taylor-Green flow, which sharessimilarities with the flow in several laboratory experiments, and thecomputation is run for ten turnover times in the turbulent steady state. Atthis Reynolds number the anisotropic large scale flow pattern, the inertialrange, the bottleneck, and the dissipative range are clearly visible, thusproviding a good test case for the study of turbulence as it appears in nature.Triadic interactions, the locality of energy fluxes, and structure functions ofthe velocity increments are computed. A comparison with runs at lower Reynoldsnumbers is performed, and shows the emergence of scaling laws for the relativeamplitude of local and non-local interactions in spectral space. The scalingsof the Kolmogorov constant, and of skewness and flatness of velocityincrements, performed as well and are consistent with previous experimentalresults. Furthermore, the accumulation of energy in the small-scales associatedwith the bottleneck seems to occur on a span of wavenumbers that is independentof the Reynolds number, possibly ruling out an inertial range explanation forit. Finally, intermittency exponents seem to depart from standard models athigh Re, leaving the interpretation of intermittency an open problem.
机译:我们分析了在2048 ^ 3个规则间隔的点的网格上的强迫不可压缩流体动力学模拟产生的数据,泰勒雷诺数为Re〜1300。强迫由泰勒-格林流给出,该流在几个实验室实验中与该流具有相似性,并且在湍流稳态下,该计算运行十次周转时间。在此雷诺数处,各向异性大尺度流动模式,惯性范围,瓶颈和耗散范围清晰可见,从而为研究湍流在自然界中的流动提供了很好的测试案例。三向相互作用,能量通量的局部性和计算速度增量的结构函数。与较低雷诺数下的游程进行了比较,并显示了光谱空间中局部和非局部相互作用的相对振幅的定标律的出现。 Kolmogorov常数的缩放比例,速度增量​​的偏斜度和平坦度的缩放比例也可以执行,并且与以前的实验结果一致。此外,与瓶颈相关的小规模能量的积累似乎发生在与雷诺数无关的波数范围内,可能会事先排除惯性范围的解释。最后,间歇性指数似乎与高Re的标准模型背离,从而使间歇性的解释成为一个未解决的问题。

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