2021
DOI: 10.1017/jfm.2021.372
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Occurrence of global instability in hypersonic compression corner flow

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Cited by 31 publications
(68 citation statements)
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“…On the S-plane in figure 8(a), spanwise-periodic flow structures are seen inside the separation bubble between the wedge surface, H l = 0, and the outer envelope of the separation bubble, a H l ≈ 0.15L y , where the spanwise vorticity, ωy , is zero. The outer envelope of the bubble can also be seen to be corrugated sinusoidally, on account of the stationary growing LSB instability, the three-dimensional footprint of which leads to the well-known striations that originate inside the LSB (Ginoux 1958;Shvedchenko 2009;Dwivedi et al 2019;Hao et al 2021). This spanwise-periodic global instability is identified here for the first time in the context of kinetic theory simulations.…”
Section: Analysis Of the Three-dimensional Dsmc Signalmentioning
confidence: 56%
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“…On the S-plane in figure 8(a), spanwise-periodic flow structures are seen inside the separation bubble between the wedge surface, H l = 0, and the outer envelope of the separation bubble, a H l ≈ 0.15L y , where the spanwise vorticity, ωy , is zero. The outer envelope of the bubble can also be seen to be corrugated sinusoidally, on account of the stationary growing LSB instability, the three-dimensional footprint of which leads to the well-known striations that originate inside the LSB (Ginoux 1958;Shvedchenko 2009;Dwivedi et al 2019;Hao et al 2021). This spanwise-periodic global instability is identified here for the first time in the context of kinetic theory simulations.…”
Section: Analysis Of the Three-dimensional Dsmc Signalmentioning
confidence: 56%
“…Amplification of the spanwise-periodic perturbations was documented beyond a certain value of the corner angle, scaled according to triple-deck theory (Neiland 1969;Stewartson & Williams 1969;Rizzetta, Burggraf & Jenson 1978a;Neiland et al 2008). More recently, global linear instability analyses have unequivocally demonstrated the existence and linear amplification of stationary three-dimensional self-excited perturbations originating inside LSBs formed on account of shock impingement on a laminar boundary layer (Robinet 2007;Nichols et al 2017) or that forming in the steady laminar nominally two-dimensional compression ramp flow (Dwivedi et al 2019;Cao et al 2021;Hao et al 2021).…”
Section: Introductionmentioning
confidence: 99%
“…It is known that a separated flow has the potential to support self-sustained global instability (Theofilis 2011). Therefore, a globally stable flow can turn to an unstable one by enhancing the interaction strength, as shown by Hildebrand et al (2018) and Hao et al (2021).…”
Section: Introductionmentioning
confidence: 99%
“…In a significantly separated flow (i.e. a very strong interaction), self-excited instability may occur (Theofilis 2011;Hildebrand et al 2018;Hao et al 2021). Global stability analysis (GSA) considers the linear stability of small-amplitude perturbations superposed on a steady base flow without assumptions on the spatial variation of the base flow and the directionality of perturbation waves.…”
Section: Introductionmentioning
confidence: 99%
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