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首页> 外文期刊>Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics >Turbulent barodiffusion, turbulent thermal diffusion, and large-scale instability in gases
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Turbulent barodiffusion, turbulent thermal diffusion, and large-scale instability in gases

机译:湍流的压力扩散,湍流的热扩散和气体的大规模不稳定性

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摘要

Two effects, turbulent barodiffusion and turbulent thermal diffusion in gases, are discussed. These phenomena are related to the dynamics of a gaseous admixture in compressible turbulent fluid flow with low Mach numbers. Turbulent barodiffusion causes an additional mass flux of the gaseous admixture directed to the maximum of the mean fluid pressure, while turbulent thermal diffusion results in an accumulation of the gaseous admixture in the vicinity of the minimum of the mean-temperature of the surrounding fluid. At large Peclet and Reynolds numbers these additional turbulent fluxes are considerably higher than those caused by molecular barodiffusion and molecular thermal diffusion. It is shown that turbulent barodiffusion and turbulent thermal diffusion may contribute to the formation of large-scale inhomogeneous structures in a gaseous admixture advected by a low-Mach-number compressible turbulent velocity field. The large-scale dynamics are studied by considering the stability of the equilibrium solution of the derived evolution equation for the mean number density of the gaseous admixture in the limit of large Peclet numbers. The resulting equation is reduced to an eigenvalue problem for a Schrodinger equation with a variable mass, and a modified Rayleigh-Ritz variational method is used to estimate the lowest eigenvalue (corresponding to the growth rate of the instability). This estimate is in good agreement with obtained numerical solution of the Schrodinger equation.
机译:讨论了气体中的湍流扩散和湍流热扩散这两种效应。这些现象与马赫数低的可压缩湍流中气体混合物的动力学有关。湍流的压力扩散导致气态混合物的附加质量通量指向平均流体压力的最大值,而湍流的热扩散导致气态混合物的积聚在周围流体的平均温度最小值附近。在大的Peclet和Reynolds数下,这些额外的湍流明显高于由分子气压扩散和分子热扩散引起的湍流。结果表明,湍流的压力扩散和湍流的热扩散可能有助于在低马赫数可压缩湍流场所平移的气态混合物中形成大规模的不均匀结构。通过在大Peclet数范围内考虑气态混合物平均数密度的派生演化方程平衡解的稳定性来研究大型动力学。对于具有可变质量的Schrodinger方程,将所得方程简化为特征值问题,并使用改进的Rayleigh-Ritz变分方法来估计最低特征值(对应于不稳定性的增长率)。此估计与Schrodinger方程的数值解非常吻合。

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