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Turbulent propagation of premixed flames in the presence of Darrieus-Landau instability

机译:Darrieus-Landau不稳定性存在下预混火焰的湍流传播

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We investigate the role played by hydrodynamic instability in the wrinkled flamelet regime of turbulent combustion, where the intensity of turbulence is small compared to the laminar flame speed and the scale large compared to the flame thickness. To this end the Michelson-Sivashinsky (MS) equation for flame front propagation in one and two spatial dimensions is studied in the presence of uncorrelated and correlated noise representing a turbulent flow field. The combined effect of turbulence intensity, integral scale, and an instability parameter related to the Markstein length are examined and turbulent propagation speed monitored for both stable planar flames and corrugated flames for which the planar conformation is unstable. For planar flames a particularly simple scaling law emerges, involving quadratic dependence on intensity and a linear dependence on the degree of instability. For corrugated flames we find the dependence on intensity to be substantially weaker than quadratic, revealing that corrugated flames are more resilient to turbulence than planar flames. The existence of a threshold turbulence intensity is also observed, below which the corrugated flame in the presence of turbulence behaves like a laminar flame. We also analyze the conformation of the flame surface in the presence of turbulence, revealing primary, large-scale wrinkles of a size comparable to the main corrugation. When the integral scale is much smaller than the characteristic corrugation length we observe, in addition to primary wrinkles, secondary small-scale wrinkles contaminating the surface. The flame then acquires a multi-scale, self-similar conformation, with a fractal dimension, for one-dimensional flames, plateauing at 1.23 for large intensities. The existence of an intermediate integral scale is also found at which the turbulent speed is maximized. When two-dimensional flames are subject to turbulence, the primary wrinkling patterns give rise to polyhedralcellular structures which bear a very close resemblance to those observed in experiments on hydrodynamically unstable expanding spherical flames.
机译:我们研究了湍流燃烧的起皱小火焰状态中水动力不稳定性所起的作用,其中湍流的强度与层流火焰速度相比较小,而尺度与火焰厚度相比则较大。为此,在存在代表湍流场的不相关和相关噪声的情况下,研究了一维和二维空间中火焰前沿传播的迈克尔逊-西瓦辛斯基(MS)方程。检查了湍流强度,积分尺度和与马克斯坦长度有关的不稳定性参数的综合影响,并针对稳定的平面火焰和波形构象不稳定的波纹火焰监测了湍流传播速度。对于平面火焰,出现了一个特别简单的缩放定律,涉及强度的二次依赖性和不稳定性的线性依赖性。对于波纹火焰,我们发现对强度的依赖性要比平方强度弱得多,这表明波纹火焰比平面火焰对湍流的弹性更大。还观察到阈值湍流强度的存在,在该阈值湍流强度以下,存在湍流的波纹火焰表现为层流火焰。我们还分析了在存在湍流的情况下火焰表面的构造,揭示了可与主要波纹相媲美的主要的,大规模的皱纹。当积分刻度远小于特征波纹长度时,我们观察到,除了主要的皱纹之外,次要的小规模皱纹也污染了表面。然后,对于一维火焰,火焰获得具有分形维数的多尺度,自相似构象,对于大强度,火焰稳定在1.23处。还发现存在中间积分标度,在该积分标度下湍流速度最大。当二维火焰受到湍流作用时,主要的起皱模式会形成多面体细胞结构,该结构与在流体力学不稳定的膨胀球形火焰实验中观察到的非常相似。

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