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Nonlinear wakes behind a row of elongated roughness elements

机译:一排细长粗糙度元素后面的非线性尾波

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This paper is concerned with the high Reynolds number flow over a spanwise-periodic array of roughness elements with interelement spacing of the order of the local boundary-layer thickness. While earlier work by Goldstein et al. (J. Fluid Mech., vol. 644, 2010, pp. 123-163) and Goldstein et al. (J. Fluid Mech., vol. 668, 2011, pp. 236-266) was mainly concerned with smaller roughness heights that produced relatively weak distortions of the downstream flow, the focus here is on extending the analysis to larger roughness heights and streamwise elongated planform shapes that together produce a qualitatively different, nonlinear behaviour of the downstream wakes. The roughness scale flow now has a novel triple-deck structure that is somewhat different from related studies that have previously appeared in the literature. The resulting flow is formally nonlinear in the intermediate wake region, where the streamwise distance is large compared to the roughness dimensions but small compared to the downstream distance from the leading edge, as well as in the far wake region where the streamwise length scale is of the order of the downstream distance from the leading edge. In contrast, the flow perturbations in both of these wake regions were strictly linear in the earlier work by Goldstein et al. (2010, 2011). This is an important difference because the nonlinear wake flow in the present case provides an appropriate basic state for studying the secondary instability and eventual breakdown into turbulence.
机译:本文关注的是在跨度-周期的粗糙度元素阵列上的高雷诺数流,其元素间距为局部边界层厚度的量级。虽然Goldstein等人的早期工作。 (J.Fluid Mech。,vol.644,2010,pp.123-163)和Goldstein等。 (J. Fluid Mech。,第668卷,2011年,第236-266页)主要关注的是较小的粗糙度高度,产生的下游流变形相对较弱,此处的重点是将分析扩展到较大的粗糙度高度和沿流方向细长的平面形状,共同产生下游尾流的质的不同非线性行为。粗糙度标度流现在具有新颖的三层结构,与先前文献中出现的相关研究有所不同。所得的流动在中间尾流区域中是形式上非线性的,在中间尾流区域中,与粗糙度尺寸相比,沿流向的距离较大,但与从前缘到下游的距离相比,沿流向的距离较小;在沿尾流尺寸为距前沿的下游距离的顺序。相比之下,在Goldstein等人的早期工作中,这两个尾流区域中的流动扰动都是严格线性的。 (2010年,2011年)。这是一个重要的区别,因为在当前情况下,非线性尾流为研究次级不稳定性和最终击穿湍流提供了适当的基本状态。

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