2011
DOI: 10.1080/13647830.2010.538722
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Turbulent propagation of premixed flames in the presence of Darrieus–Landau instability

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Cited by 67 publications
(33 citation statements)
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“…This is in line with greater high-frequency flame wrinkling in the unstable regime. There is evidence in [31] that the greater the instability, the smaller the value of l to which the corrugated flame is most sensitive. The extent of such instabilities in turbulent flames is, at present, not fully understood but is qualitatively suggested by the curved arrowed line at low K in Fig.…”
Section: Turbulent Burning Velocity Correlation and Regimes Of Combusmentioning
confidence: 94%
See 1 more Smart Citation
“…This is in line with greater high-frequency flame wrinkling in the unstable regime. There is evidence in [31] that the greater the instability, the smaller the value of l to which the corrugated flame is most sensitive. The extent of such instabilities in turbulent flames is, at present, not fully understood but is qualitatively suggested by the curved arrowed line at low K in Fig.…”
Section: Turbulent Burning Velocity Correlation and Regimes Of Combusmentioning
confidence: 94%
“…A recent study by Creta et al [31] suggests there is a threshold value of u , below which a corrugated flame behaves like a laminar one. The wrinkling will create more flame crossings of the relevant spherical surface, such as that of radius R j , on Fig.…”
Section: Turbulent Burning Velocity Correlation and Regimes Of Combusmentioning
confidence: 98%
“…Since then, many other attempts and techniques to improve this equation or to propose other kinds of EEM equations can be found in the literature : e.g. higher order expansions in α for MS type equations [28,29,30], second order in time equations for transients or acoustics [31,32] non perturbative approaches [33,34], asymptotic expansion based on flame aspect ratio [35], 3D planar equations [36,37,38], equations dealing with non connected or non stellate front topology [39,40,41]. In the context of 3D expanding flames [13,42,43], many of the proposed equations can be seen as different extensions of Michelson-Sivashinsky equation.…”
Section: Chosen Evolution Equationmentioning
confidence: 99%
“…It has been established that unlike the cellular flames resulting from a thermodiffusive instability, the flame beyond the bifurcation point where the planar flame looses stability evolves into a single cusp-like structure that fills the entire domain L and propagates at a speed significantly larger than the laminar flame speed. It has also been noted that background noise and weak turbulence may trigger self wrinkling of the flame front (Creta, Fogla & Matalon 2011).…”
Section: Introductionmentioning
confidence: 99%