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The effects of unburned-gas temperature on intrinsic instability of premixed flames at high Lewis numbers under the adiabatic and non-adiabatic conditions

机译:在绝热和非绝热条件下,未燃烧气体温度对高Lewis数下预混火焰固有不稳定性的影响

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We treated numerically premixed flames at high Lewis numbers under the adiabatic and non-adiabatic conditions to elucidate the effects of unburned-gas temperature on intrinsic instability. Numerical calculations of two-dimensional unsteady reactive flow were performed, based on the compressible Navier-Stokes equation including one-step chemical reaction. Lewis numbers higher than unity were adopted, and radiative heat loss was employed. Superimposing a sinusoidal disturbance with sufficiently small amplitude on a stationary planar flame, we obtained the relation between the growth rate and wave number, so-called dispersion relation. When the Lewis number was higher than unity, the growth rate was small and the unstable range was narrow, compared with premixed flames at Lewis number of unity, which was because of the weakness of intrinsic instability due to diffusive-thermal effects. As the unburned-gas temperature became higher, the growth rate increased and the unstable range widened. This was because of the increase of the burning velocity of a planar flame. Taking account of radiative heat loss, we obtained small growth rates and narrow unstable range. To study the characteristics of cellular flames generated by intrinsic instability, we superimposed a disturbance with the critical wave number corresponding to the maximum growth rate. The superimposed disturbance evolved, and a cellular flame formed. The burning velocity of a cellular flame normalized by that of a planar flame decreased as the unburned-gas temperature became higher. As the heat loss became larger, the normalized burning velocity of a cellular flame decreased. This indicated that the heat loss inhibited the instability of premixed flames at high Lewis numbers.
机译:我们在绝热和非绝热条件下以高Lewis数处理了数字预混火焰,以阐明未燃烧气体温度对固有不稳定性的影响。基于包含一步化学反应的可压缩Navier-Stokes方程,对二维非稳态反应流进行了数值计算。路易斯数大于1,采用辐射热损失。通过将振幅足够小的正弦波扰动叠加在静止的平面火焰上,我们获得了增长率和波数之间的关系,即所谓的色散关系。当路易斯数大于1时,与路易斯数为1的预混火焰相比,增长速度小且不稳定范围狭窄,这是由于扩散热效应导致的固有不稳定性所致。随着未燃气体温度升高,生长速率增加并且不稳定范围扩大。这是因为平面火焰的燃烧速度增加了。考虑到辐射热损失,我们获得了较小的增长率和狭窄的不稳定范围。为了研究由内在不稳定性产生的蜂窝状火焰的特性,我们在扰动上叠加了与最大增长率相对应的临界波数。产生了叠加的干扰,并形成了蜂窝状火焰。随着未燃烧气体温度的升高,由平面火焰归一化的多孔火焰的燃烧速度降低。随着热损失变大,蜂窝状火焰的归一化燃烧速度降低。这表明热损失抑制了高路易斯数下预混火焰的不稳定性。

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