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Dynamics of a Longitudinally Forced, Bluff Body Stabilized Flame

机译:纵向强迫的钝体稳定火焰的动力学

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This paper describes an investigation of the response of bluff body stabilized flames to harmonic oscillations. This problem involves two key elements: the excitation of hydrodynamic flow instabilities by acoustic waves, and the response of the flame to these harmonic flow instabilities. In the present work, data were obtained with inlet temperatures from 297 to 870 K and flow velocities from 38 to 170 m/s. These data show that the flame-front response at the acoustic forcing frequency first increases linearly with downstream distance, then peaks and decays. The corresponding phase decreases linearly with axial distance, showing that wrinkles on the flame propagate with a nearly constant convection velocity. These results are compared with those obtained from a theoretical solution of the G-equation excited by a harmonically oscillating, convecting disturbance. This kinematic model shows that the key processes controlling the response are 1) the anchoring of the flame at the bluff body, 2) the excitation of flame-front wrinkles by the oscillating velocity, 3) interference of wrinkles on the flame front, and 4) flame propagation normal to itself at the local flame speed. The first two processes control the growth of the flame response and the last two processes control the axial decrease observed farther downstream. These predictions are shown to describe many of the key features of the measured flame response characteristics.
机译:本文描述了钝体稳定火焰对谐波振荡的响应的研究。这个问题涉及两个关键要素:通过声波激发流体动力流动的不稳定性,以及火焰对这些谐波流动的不稳定性的响应。在本工作中,获得的数据是入口温度为297至870 K,流速为38至170 m / s。这些数据表明,在声强迫频率下,火焰前响应首先随下游距离线性增加,然后达到峰值并衰减。相应的相位随轴向距离线性减小,这表明火焰上的皱纹以几乎恒定的对流速度传播。将这些结果与由谐波振荡,对流干扰激发的G方程的理论解得到的结果进行比较。该运动模型表明,控制响应的关键过程是:1)将火焰固定在钝体上; 2)通过振荡速度激发火焰前的皱纹; 3)皱纹在火焰前部的干扰;以及4 )火焰在局部火焰速度下垂直于自身传播。前两个过程控制火焰响应的增长,后两个过程控制在下游观察到的轴向减小。这些预测表明了所测火焰响应特性的许多关键特征。

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