步行者功能

M. Mikhailov, A. Freire
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引用次数: 2

摘要

众所周知,湍流的定量描述受到近壁区域中平均值和高阶统计量的极快变化的严重阻碍。一些非常早期的研究[1,2,3]表明,附着湍流边界层的基本结构由粘性壁面层和缺陷层组成,其中的湍流和层流应力大小相当,缺陷层的速度分布可以用对外部流动解[4]的小扰动来表示。此外,[1,2,3]表明,这种结构自然导致具有对数行为的通用速度解,并取决于基于摩擦速度的速度和长度尺度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Walker Function
The quantitative description of turbulent flows is known to be severely hampered by the extremely rapid variations in the mean and higher-order statistics in the near-wall region. Some very early studies [1, 2, 3] showed that the basic structure of an attached turbulent boundary layer consists of a viscous wall layer, in which the turbulent and laminar stresses are of comparable magnitude, and a defect layer, in which the velocity profile may be expressed in terms of a small perturbation to the external flow solution [4]. Also, [1, 2, 3] showed that this structure naturally leads to a universal velocity solution that has logarithmic behavior and depends on the velocity and length scales based on the friction velocity.
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