1994
DOI: 10.1016/0376-0421(94)90003-5
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Laminar boundary layer separation: Instability and associated phenomena

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Cited by 286 publications
(208 citation statements)
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“…When merging occurs frequently enough, this doubling of the streamwise wavelength of the vortices leads to the subharmonic frequency peak noted in experiments [17,20,55]. Merging is associated with subharmonic instabilities in the separated shear layer [50] and also occurs in free-shear layers [57][58][59][60][61]. By acoustically forcing a separation bubble at the subharmonic frequency of its natural shedding frequency, Kurelek [20] was able to promote the merging process and observe a significant increase in the number of merging events in the separated shear layer as compared to when the bubble was left unforced.…”
Section: Figure 21mentioning
confidence: 86%
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“…When merging occurs frequently enough, this doubling of the streamwise wavelength of the vortices leads to the subharmonic frequency peak noted in experiments [17,20,55]. Merging is associated with subharmonic instabilities in the separated shear layer [50] and also occurs in free-shear layers [57][58][59][60][61]. By acoustically forcing a separation bubble at the subharmonic frequency of its natural shedding frequency, Kurelek [20] was able to promote the merging process and observe a significant increase in the number of merging events in the separated shear layer as compared to when the bubble was left unforced.…”
Section: Figure 21mentioning
confidence: 86%
“…While both geometries yield similarly behaved LSBs, by studying separation bubbles over a flat plate an experimentalist benefits from being able to make measurements over a much simpler geometry. Separation bubbles also form in other geometries, such a backward facing steps and humps [50], but this chapter will focus on the airfoil and flat plate geometries. Over an airfoil, separation bubbles may be either short or long depending on their effect on the mean surface pressure distribution [5,7,11].…”
Section: Figure 21mentioning
confidence: 99%
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“…In the separation region, the eigenfunctions developed a third peak at the inflection point of the base flow profile. Dovgal, Kozlov & Michalke (1994), inducing a separation bubble by a rectangular hump in a 2-D boundary layer, observed TS modes turned into eigen-oscillations of the separation bubble and featured three maxima. These and other works on boundary layers with separation bubbles thus indicate, the dominant peaks of the disturbances are located at the critical layer, these peaks increase with distance from the separation point and achieve maximum values which can be attributed to the critical layer.…”
Section: Modification Of the Linear Instability Modesmentioning
confidence: 98%
“…1,2) The instability causes the shear layer to roll up into a train of vortices rapidly, so it can therefore govern the downstream turbulent reattachment. In addition, the flow around the separation location is highly sensitive to external disturbances.…”
Section: Introductionmentioning
confidence: 99%