首页> 外文期刊>Journal of Fluid Mechanics >The zoo of secondary instabilities precursory to stratified shear flow transition. Part 1 Shear aligned convection, pairing, and braid instabilities
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The zoo of secondary instabilities precursory to stratified shear flow transition. Part 1 Shear aligned convection, pairing, and braid instabilities

机译:层状剪切流过渡先于次级不稳定性的动物园。第1部分剪切对齐的对流,配对和编织不稳定性

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摘要

We study the competition between various secondary instabilities that co-exist in a preturbulent stratified parallel flow subject to Kelvin-Helmholtz instability. In particular, we investigate whether a secondary braid instability might emerge prior to the overturning of the statically unstable regions that develop in the cores of the primary Kelvin-Helmholtz billows. We identify two groups of instabilities on the braid. One group is a shear instability which extracts its energy from the background shear and is suppressed by the straining contribution of the background flow. The other group, which seems to have no precedent in the literature, includes phase-locked modes which grow at the stagnation point on the braid and are almost entirely driven by the straining contributions of the background flow. For the latter group, the braid shear has a negative influence on the growth rate. Our analysis demonstrates that the probability of finite-amplitude growth of both braid instabilities is enhanced with increasing Reynolds number and Richardson number. We also show that the possibility of emergence of braid instabilities decreases with the Prandtl number for the shear modes and increases for the stagnation point instabilities. Through detailed non-separable linear stability analysis, we show that both braid instabilities are fundamentally three dimensional with the shear modes being of small wavenumbers and the stagnation point modes dominating at large wavenumber.
机译:我们研究了在开尔文-亥姆霍兹不稳定性的湍流分层平行流中共存的各种次要不稳定性之间的竞争。特别是,我们调查了在主要开尔文-亥姆霍兹巨浪核心中形成的静态不稳定区域倾覆之前,是否可能出现了次级编织不稳定性。我们在编织线上识别出两组不稳定性。一组是剪切不稳定性,它从背景剪切中提取能量,并被背景流的应变贡献所抑制。另一组在文献中似乎没有先例,其中包括锁相模态,该锁相模态在编织线上的停滞点处生长,几乎完全由背景流的紧张作用所驱动。对于后一组,编织剪切对生长速率具有负面影响。我们的分析表明,随着雷诺数和理查森数的增加,两种辫子不稳定性的有限幅度增长的可能性都增加了。我们还表明,辫子不稳定性出现的可能性随着剪切模式的普朗特数的增加而降低,而停滞点不稳定性的增加。通过详细的不可分的线性稳定性分析,我们发现两个编织不稳定性基本上都是三维的,剪切模式为小波数,而驻点模式则为大波数。

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