2015
DOI: 10.1016/j.piutam.2015.03.026
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On the Secondary Instability of Forced and Unforced Laminar Separation Bubbles

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Cited by 9 publications
(5 citation statements)
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“…The first computations of three-dimensional linear instability eigenmodes (also referred to as tri-global instability analysis, Theofilis 2011) in the literature, either employing matrix-free (Tezuka & Suzuki 2006;Bagheri et al 2009;Feldman & Gelfgat 2010;Loiseau et al 2014) or matrix-forming (Gómez et al 2012;Rodríguez & Gennaro 2017) approaches, are relatively recent and still limited by the availability of computational resources. An alternative methodology is used here for the analysis of three-dimensional flows in which the streamwise variations take place on a scale which is large compared to that of the cross-stream plane (Rodríguez & Gennaro 2015;Siconolfi et al 2017), without simplifying assumptions on the in-plane shape of the disturbances. This is a natural extension of the classic weakly non-parallel approach that gave rise to the description of linear global oscillators (Chomaz, Huerre & Redekopp 1988;Huerre & Monkewitz 1990), but considering local (two-dimensional) cross-planes instead of (one-dimensional) velocity profiles.…”
Section: Scope and Outlinementioning
confidence: 99%
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“…The first computations of three-dimensional linear instability eigenmodes (also referred to as tri-global instability analysis, Theofilis 2011) in the literature, either employing matrix-free (Tezuka & Suzuki 2006;Bagheri et al 2009;Feldman & Gelfgat 2010;Loiseau et al 2014) or matrix-forming (Gómez et al 2012;Rodríguez & Gennaro 2017) approaches, are relatively recent and still limited by the availability of computational resources. An alternative methodology is used here for the analysis of three-dimensional flows in which the streamwise variations take place on a scale which is large compared to that of the cross-stream plane (Rodríguez & Gennaro 2015;Siconolfi et al 2017), without simplifying assumptions on the in-plane shape of the disturbances. This is a natural extension of the classic weakly non-parallel approach that gave rise to the description of linear global oscillators (Chomaz, Huerre & Redekopp 1988;Huerre & Monkewitz 1990), but considering local (two-dimensional) cross-planes instead of (one-dimensional) velocity profiles.…”
Section: Scope and Outlinementioning
confidence: 99%
“…The result is a bifurcated state (with respect to the two-dimensional baseline LSB ) presenting a steady, three-dimensional laminar separation bubble. For baseline LSBs sufficiently close to the neutral conditions of the primary instability, this process can be studied by means of the weakly nonlinear stability theory, as done by Rodríguez & Gennaro (2015). The bifurcation is found to be a supercritical pitchfork one: two-dimensional LSBs with reversed flow below the critical value remain two-dimensional in the absence of external sustained excitation.…”
Section: Primary Instability: Steady Three-dimensionalizationmentioning
confidence: 99%
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“…Os escoamentos bifurcados,q 2D eq 3D , estáveis, recuperados pela expansão fracamente não-linear apresentados em [7] serão considerados como escoamentos base para análise do impacto da tridimensionalidade sobre a instabilidade do escoamento. A figura 1 mostra a evolução da frequência global complexa ω g e a localização do wavemaker X s correspondente ao oscilador global dominante encontrado como função de A, a amplitude da bifurcação.…”
Section: Resultsunclassified
“…3,8,18 In the complete absence of external forcing (zero freestream turbulence), several numerical studies have conjectured the presence of global instabilities, able to self-excite the transition process. [19][20][21] In cases of imposed external forcing (localized wall suction/blowing), increase of the forcing amplitude has a stabilizing effect and the LSB shrinks from both sides. 22,23 It is conjectured that this behaviour is a result of a feedback loop 23-25 that involves distortion of the mean flow.…”
Section: Introductionmentioning
confidence: 99%