COEXISTENCE OF REGIONS OF EQUILIBRIUM AND NON-EQUILIBRIUM TWO-POINT TURBULENCE DYNAMICS IN GRID-GENERATED TURBULENCE BOTH WITH -5/3 SPECTRA BUT DIFFERENT UNDERLYING PHYSICS

J. Vassilicos, S. Laizet
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Abstract

In this paper we present results concerning the spatial development of energy spectra E11( f ) and their associated integral and Taylor scales in conjunction with the spatial developments of vorticity, strain and production rates of vorticity and strain obtained from Direct Numerical Simulations of spatially developing grid-generated turbulence. We use a fractal square grid and a single mesh grid where the mesh is similar to the largest square on the fractal square grid. We find two adjacent but physically different regions in these flows relatively close to the grid: one where the Q-R diagram has not yet formed its well-known, presumed universal, tear-drop shape (Tsinober (2009)) but E11( f ) ∼ f−5/3 over more than a decade of a frequency range which is set by inlet conditions rather than Kolmogorov scalings: and one where theQ-R diagram immediately adopts the well-known tear-drop shape and E11( f ) ∼ f−5/3 over a Kolmogorov range of frequencies which increases as the local Reynolds number increases. In the one case with the higher local Reynolds numbers, the first region gives rise, as one moves downstream, to the non-equilibrium behaviour Cε ∼ 1/Reλ whilst the second region leads to Cε =Const.
网格湍流中平衡和非平衡两点动力学区域共存,两者都具有-5/3谱,但底层物理不同
在本文中,我们给出了能量谱E11(f)的空间发展及其相关的积分和泰勒尺度,以及涡度、应变和涡度、应变产生率的空间发展的结果,这些结果是由网格湍流空间发展的直接数值模拟得到的。我们使用分形方形网格和单个网格,其中网格类似于分形方形网格上最大的正方形。我们发现在这些相对靠近网格的流动中有两个相邻但物理上不同的区域:其中一个区域的Q-R图尚未形成其众所周知的,假定的通用泪滴形状(Tsinober(2009)),但E11(f) ~ f−5/3超过十年的频率范围,该频率范围由进口条件而不是Kolmogorov标度设定;另一种是q - r图立即采用众所周知的泪滴形状,并且在随局部雷诺数增加而增加的柯尔莫哥洛夫频率范围内E11(f) ~ f−5/3。在具有较高局部雷诺数的一种情况下,当一个人向下游移动时,第一个区域产生非平衡行为ce ε ~ 1/Reλ,而第二个区域导致ce ε =Const。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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