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The Dynamic Smagorinsky Model in 512~3 Pseudo-Spectral LES of Decaying Homogeneous Isotropic Turbulence at Very High Re_λ

机译:在非常高的Re_λ的512〜3伪光谱LES中的动态Smagorinsky模型在衰减的均匀各向同性湍流中

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We consider the large-eddy simulation (LES) of turbulent flows, in the classical view where no regular explicit filtering is added to the truncation/projection due to the LES grid. The truncation of the complete field u_i (experimental or from direct numerical simulation, DNS) to the much coarser LES grid corresponds to the incomplete LES field and is noted u_i. Assuming perfect numerics, the "effective subgrid-scales (SGS) stress" is then obtained as σ_(ij)~(SGS) = u_iu_j - u_iu_j: i.e., the product of LES quantities minus the product of complete quantities, and further truncated to the LES grid. The divergence of that stress (i.e., the "effective SGS force") represents the effect of the removed scales on the LES scales. As there is no information beyond the LES grid cutoff, the SGS stress (or the SGS force) can only be modeled.
机译:我们考虑湍流流动的大涡流模拟(LES),在经典视图中,由于LES网格而没有将常规显式滤波添加到截断/投影中。截断完整的字段U_I(实验或从直接数值模拟,DNS)到大量较粗糙的LES网格对应于不完整的LES字段,并注意到U_I。假设完美的数字,然后获得“有效的子级别(SGS)应力”作为Σ_(IJ)〜(SGS)= U_IU_J - U_IU_J:即,LES数量的乘积减去完整量的乘积,并进一步截断到LES网格。该应力的分歧(即“有效的SGS力”)代表了除垢尺度上移除的尺度的效果。由于没有超出LES网格截止的信息,因此只能建模SGS应力(或SGS力)。

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