雷诺数对低宽比机翼上分离流的影响

Luke Smith, Kunihiko Taira
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引用次数: 0

摘要

在高入射角下,低展弦比机翼呈现出一系列独特的气动特性,包括气流分离、涡流脱落和不稳定力产生。此外,低展弦比机翼还表现出极具冲击力的翼尖涡流,这为本已复杂的气流引入了强烈的翼展梯度。在这项工作中,我们探讨了在雷诺数为 600 \leq Re \leq 10,000 元的范围内,前缘流分离与强持续尖端涡旋之间的相互作用。在进行这项研究时,我们的目标是从现有的无限翼上分离流的低雷诺数研究($Re \approx 10^2$)和较高雷诺数($Re \approx 10^4$)的湍流研究中获得的启示。我们的研究表明,雷诺数有两个主要影响。首先,当我们从 $Re =600$ 转向 $Re = 2,500$ 时,我们观察到小尺度涡旋的强度和浓度急剧增加,从而打破了周期性。其次,我们观察到,包括时间平均气动力在内的许多流动诊断结果都显示,当雷诺数超过 $Re = 2,500$ 时,对雷诺数的敏感性降低了。后一点说明了翼尖漩涡在低宽比机翼上驱动气流的方式,并为我们如何在更高雷诺数应用中调整对该流场的现有理解提供了启示。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The effect of Reynolds number on the separated flow over a low-aspect-ratio wing
At high incidence, low-aspect-ratio wings present a unique set of aerodynamic characteristics, including flow separation, vortex shedding, and unsteady force production. Furthermore, low-aspect ratio wings exhibit a highly impactful tip vortex, which introduces strong spanwise gradients into an already complex flow. In this work, we explore the interaction between leading edge flow separation and a strong, persistent tip vortex over a Reynolds number range of $600 \leq Re \leq 10,000$. In performing this study, we aim to bridge the insight gained from existing low Reynolds number studies of separated flow on finite wings ($Re \approx 10^2$) and turbulent flows at higher Reynolds numbers ($Re \approx 10^4$). Our study suggests two primary effects of Reynolds number. First, we observe a break from periodicity, along with a dramatic increase in the intensity and concentration of small-scale eddies, as we shift from $Re = 600$ to $Re = 2,500$. Second, we observe that many of our flow diagnostics, including the time-averaged aerodynamic force, exhibit reduced sensitivity to Reynolds number beyond $Re = 2,500$, an observation attributed to the stabilizing impact of the wing tip vortex. This latter point illustrates the manner by which the tip vortex drives flow over low-aspect-ratio wings, and provides insight into how our existing understanding of this flowfield may be adjusted for higher Reynolds number applications.
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