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首页> 外文期刊>Journal of Fluid Mechanics >Self-sustained acoustic-wave interactions with counterflow flames
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Self-sustained acoustic-wave interactions with counterflow flames

机译:自持声波与逆流火焰的相互作用

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摘要

The interaction of acoustic waves with a planar counterflow flame is investigated numerically employing a detailed kinetic model and one-step global kinetic models. The mathematical formulation of quasi-one-dimensional fully unsteady laminar counterflow flames is presented and the governing equations are integrated numerically based on a MacCormack predictor-corrector scheme with second-order accuracy in space. Navier-Stokes characteristic boundary conditions are implemented to accurately represent perfect and partial reflection of acoustic waves at the boundaries. For well-resolved simulations, the occurrence of self-excited flame-acoustics instabilities is analysed in both non-premixed and premixed flames for a range of flow strain rates and flame locations, and employing two finite-rate kinetic models. Unlike the detailed kinetic model, one-step global models with large activation energy and overall reaction order greater than unity promote the amplification of acoustic pressure fluctuations in counterflow non-premixed flames. In contrast, premixed counterflow flames exhibit flame-acoustics instabilities with both kinetic models. While previous unsteady counterflow studies required external perturbations, the resonant unsteady phenomena predicted in this study are self-sustained under favourable boundary conditions. Detailed analyses of the characteristic time scales associated with convection, diffusion, chemistry and acoustics are presented to provide a better understanding of the exact coupling mechanisms.
机译:使用详细的动力学模型和一步整体动力学模型,数值研究了声波与平面逆流火焰的相互作用。提出了准一维完全非定常层流逆流火焰的数学表达式,并基于具有二阶空间精度的MacCormack预测器-校正器方案对控制方程进行了数值积分。实施Navier-Stokes特征边界条件以准确表示边界处声波的完美和部分反射。对于良好解析的模拟,分析了非预混和预混火焰中自激火焰声学不稳定性的发生情况,适用于一定的流变速率和火焰位置,并采用两个有限速率动力学模型。与详细的动力学模型不同,具有较大活化能和整体反应阶数大于一的单步全局模型可促进逆流非预混火焰中声压波动的放大。相反,预混合的逆流火焰在两种动力学模型中均表现出火焰声学不稳定。尽管先前的非稳态逆流研究需要外部扰动,但在有利的边界条件下,本研究中预测的共振非稳态现象是自持的。提出了对流,扩散,化学和声学相关的特征时间尺度的详细分析,以提供对精确耦合机制的更好理解。

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