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Turbulent Markstein numbers for Harmonically Forced, Premixed Flames

机译:谐波迫使,预混火焰的动荡的Markstein号码

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This paper considers the ensemble averaged propagation speed of turbulent flames that also have deterministic, harmonically oscillating wrinkles on them. Prior studies have shown that this "turbulent flame speed" varies along the flame and can be correlated with the instantaneous curvature of the coherent wrinkle. This sensitivity of the turbulent flame speed to curvature, the "Turbulent Markstein number", is quantified here for a much broader parameter range than in earlier work, using data from a turbulent premixed flame attached to a harmonically oscillating flame holder. High speed Particle Image Velocimetry is used to obtain velocity fields and the same Mie-scattering images are used to simultaneously track flame edges. Ensemble-averaged results are extracted by averaging the flame edges and velocity fields corresponding to the same phase with respect to the forcing cycle. Ensemble-averaged flame speed and curvature shows a negative correlation for negative values of curvature and a flattened to positive correlation for positive values of curvature. We quantify this with a turbulent Markstein length for a range of turbulence intensities and harmonic wrinkle wavelengths. The broader range of conditions clarifies some questions from Humphrey et al. [1] work, showing that the turbulent Markstein length decreases with the square root of turbulence intensity and decreased convective wavelength. One interpretation of this functional dependence, is that the turbulent Markstein length is a function of the ratio of the Taylor microscale and convective wavelength.
机译:本文考虑了湍流火焰的集合平均传播速度,这些传播速度也具有确定性,谐振谐振皱纹。先前的研究表明,这种“湍流火焰速度”沿着火焰变化,并且可以与相干皱纹的瞬时曲率相关。这种湍流火焰速度对曲率的灵敏度,“湍流Markstein号”在此定量比早期工作更广泛的参数范围,使用来自附着在谐振振荡的火焰保持器的湍流预混火焰的数据。高速粒子图像速度法用于获得速度场,并且相同的MIE散射图像用于同时跟踪火焰边缘。通过对对应于迫使周期的相同相位对应的火焰边缘和速度字段来提取集合平均结果。集合平均火焰速度和曲率显示曲率负值的负相关性和曲率正值的正相关性的扁平相关性。我们用湍流的Markstein长度量化这一点,用于一系列湍流强度和谐波皱纹波长。更广泛的条件阐明了Humphrey等人的一些问题。 [1]工作,表明湍流的Markstein长度随着湍流强度的平方根和对流波长而降低。这种功能依赖性的一种解释,是湍流的Markstein长度是泰勒微观和对流波长的比率的函数。

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