紊流管道流动中沿流速度波动的雷诺数依赖性

J. Morrison, W. Jiang, B. McKeon, A. Smits
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引用次数: 9

摘要

在完全发展的管道流动中,对雷诺数范围为5.5 × 10^4 < Re_D < 5.7 × 10^6的流向速度分量进行了统计。第二个弯矩表现出两个最大值:一个在粘性子层中与雷诺数相关,而另一个在对数区域的下缘附近也与雷诺数相关,并且大致跟随雷诺数峰值。这两个峰的行为符合非活跃运动的概念,即随着雷诺数的增加和与壁面距离的减小而增加。没有明显的简单结垢现象,特别是所谓的“混合”结垢在粘性亚层内并不比壁面结垢好,在外区实际上比壁面结垢差。将二阶矩与经验标度定律和理论标度定律进行了比较,发现了一些明显的异常。用y, R和u_τ对光谱进行标度研究。似乎即使在最高雷诺数下,它们也只表现出不完全的相似性:虽然光谱在有限的波数范围内确实与内尺度或外尺度坍塌,但这些范围并不重叠。因此,相似性不能被描述为完全的,任何明显的k_1^(-1)范围都没有任何特殊的意义,也不涉及普遍常数。有人认为,这是由于不活跃运动的影响。光谱也显示在靠近壁的地方存在很长的结构。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
REYNOLDS-NUMBER DEPENDENCE OF STREAMWISE VELOCITY FLUCTUATIONS IN TURBULENT PIPE FLOW
Statistics of the streamwise velocity component in fully-developed pipe flow are examined for Reynolds numbers in the range 5.5 x 10^4 < Re_D < 5.7 x 10^6. The second moment exhibits two maxima: one in the viscous sublayer is Reynolds-number dependent while the other, near the lower edge of the log region, is also Reynolds-number dependent and follows roughly the peak in Reynolds shear stress. The behaviour of both peaks is consistent with the concept of inactive motion which increases with increasing Reynolds number and decreasing distance from the wall. No simple scaling is apparent, and in particular, so-called "mixed" scaling is no better than wall scaling in the viscous sublayer and is actually worse than wall scaling in the outer region. The second moment is compared with empirical and theoretical scaling laws and some anomalies are apparent. The scaling of spectra using y, R and u_τ is examined. It appears that even at the highest Reynolds number, they exhibit incomplete similarity only: while spectra do collapse with either inner or outer scales for limited ranges of wave number, these ranges do not overlap. Thus similarity may not be described as complete and any apparent k_1^(-1) range does not attract any special significance and does not involve universal constants. It is suggested that this is because of the influence of inactive motion. Spectra also show the presence of very long structures close to the wall.
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