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Time-frequency analysis for two cases of boundary-layer transition induced by random distributed roughness

机译:随机分布粗糙度引起的两个边界层转变的时频分析

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The boundary layer transition induced by distributed surface roughness has great practical relevance, but remains poorly understood. In this experimental work, we investigate the transition in a flat-plate boundary layer downstream of a localized strip of random distributed roughness. The boundary layer exhibits different temporal and spectral behaviour in two (roughness-) Reynolds-number regimes separated by a critical value. In the "sub-critical" regime, the velocity signals show presence of "turbulent spots", whereas in the "super-critical" regime, no distinct turbulent spots are observed. Two boundary-layer profiles, one each from the sub-critical and super-critical regimes, are chosen for comparison. The sub-critical case exhibits a bi-modal power spectrum having two humps in frequency ranges differing by an order of magnitude, whereas the super-critical case has a uni-modal spectrum with a single hump in the high-frequency range. The wavelet analysis shows that the energy distribution is intermittent in time for both the cases at all frequencies. However, for the sub-critical case, the energy in the high-frequency range appears as clusters, which are seen as turbulent spots in the velocity signal. On the other hand, for the super-critical case there is no such clustering, consistent with the absence of spots in the velocity signal. We conjecture that, for the sub-critical case, the motions corresponding to the low-frequency spectral hump (possibly the streamwise streaks) could be responsible for imparting organization to the high-frequency motions in the form of turbulent spots. We also detect "events" in the wavelet-energy time series. For the sub-critical case, the events in the high-frequency range have a higher degree of time-localization, which increases with frequency. For the super-critical case, however, the time-localization is independent of frequency over nearly the entire frequency range. These findings present two different scenarios for the late stages of transition, having distinct time-frequency behaviour. This could have implications towards modelling roughness-induced transition.
机译:分布式表面粗糙度引起的边界层过渡具有很大的实际相关性,但仍然仍然明白。在该实验工作中,我们研究了在随机分布粗糙度下游的平板边界层中的过渡。边界层以临界值分开的两个(粗糙度 - )雷诺数制度在两个(粗糙度 - )雷诺数制度中表现出不同的时间和光谱行为。在“亚临界”制度中,速度信号显示出“湍流斑点”,而在“超临界”状态下,没有观察到不同的湍流斑点。选择两个边界层轮廓,每个边界层剖面来自子关键词和超临界制度,以进行比较。亚关键案件表现出双模态功率谱,其频率范围内的两个驼峰在数量级不同,而超临界壳体具有在高频范围内具有单个驼峰的单模频谱。小波分析表明,能量分布在所有频率下的情况下都及时间歇性。然而,对于亚关键案例,高频范围中的能量显示为簇,其被视为速度信号中的湍流点。另一方面,对于超关键情况,没有这种聚类,与速度信号中的斑点的不存在一致。我们猜测,对于亚临界案例,对应于低频光谱驼峰(可能是流条纹)对应的运动可能是赋予湍流斑点形式的高频运动的组织。我们还检测到小波能量时间序列中的“事件”。对于亚关键案例,高频范围中的事件具有更高的时间定位,其随频率增加。然而,对于超致密的情况,时间定位与几乎整个频率范围内的频率无关。这些发现在过渡的后期阶段存在两种不同的场景,具有不同的时间频率行为。这可能对粗糙诱导的过渡进行建模。

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