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Analysis of Nonequidiffusive Premixed Flames in Obstructed Channels

机译:阻塞渠道中异常预混火焰的分析

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The impact of the Lewis number, Le, which characterizes the (non)equidiffusivity of a combustible premixture, on the dynamics and morphology of a premixed flamefront, propagating through a toothbrush-like array of obstacles in a semi-open channel, is studied by means of the computational simulations of reacting flow equations with fully-compressible hydrodynamics and Arrhenius chemical kinetics. The computational approach employs a cell-centered, finite-volume numerical scheme, which is of 2nd-order accuracy in time, 4th-order in space for convective terms, and of 2nd-order in space for diffusive terms. The channels of blockage ratios 0.33~0.67, with the scaled spacing between the obstacles being Δz/R = 0.25, and of widths 48 ≤ D/L_f ≤ 96, where L_f is the flame thickness, are considered. The Lewis numbers employed are in the range 0.2 ≤ Le ≤ 2.0. It is shown that Le influences the flame evolution substantially. Specifically, flame acceleration weakens for Le > 1 (inherent to fuel-lean hydrogen or fuel-rich hydrocarbon burning), presumably, due to a thickening of the flamefront. In contrast, Le < 1 flames (such as that of rich hydrogen or lean hydrocarbon) acquire an extra strong folding of the front and thereby accelerate even much faster. The later effect can be devoted to the onset of diffusional-thermal combustion instability.
机译:lewis号码的影响,它表征了一种可燃预混物的(非)等面的燃烧的(非)等面的燃烧性,通过半开道中的牙刷样障碍阵列传播的动态和形貌,通过具有全可压缩流体动力学和Arhenius化学动力学的反应流动方程的计算模拟的装置。计算方法采用细胞居中的有限体数值方案,其在时间上的2阶精度,在空间中的第4阶处于对流术语,并且在扩散术语的空间中的2nd阶数。堵塞比率为0.33〜0.67,在ΔZ/ r = 0.25之间的障碍物之间的缩放间距,并且宽度48≤d/l_f≤96,其中L_f是火焰厚度。所采用的lewis编号在0.2≤le≤2.0的范围内。结果表明,Le基本上影响了火焰展开。具体地,火焰加速度对于Le> 1(燃料 - 贫氢或富含燃料稀氢或富含燃料的烃燃烧)而削弱,这可能是由于炭疽筋的增厚。相比之下,Le <1火焰(例如富氢或瘦碳氢化合物)获得了前方的额外折叠,从而加速得更快。后来的效果可以致力于扩散热燃烧不稳定性的开始。

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