湍流中的相干性:新视角

E. Levich
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引用次数: 5

摘要

人们认为湍流是一种内在的相干现象。相干性明显表现为相反符号的强相关螺旋度波动。螺旋度波动具有形成团簇的细胞结构,实际上在实验室湍流、直接数值模拟和最明显的大气湍流中以涡度带和相干结构的形式观察到。这些团被命名为BCC——贝尔特拉米细胞团——因为在每个特定的细胞中观察到的速度场和涡度场几乎完全对齐,因此每个细胞中几乎有最大可能的螺旋度;虽然当对所有单元进行平均时,剩余平均螺旋度通常很小,并且不起积极的动力作用。类Beltrami波动是短暂的,并且只稳定在小且通常相邻的子域中,这些子域中在大雷诺数的渐近极限Re!1下趋向于(多重)分形。对于均匀各向同性湍流模型,理论预测BCC的领先分形维数为:DF = 2:5:即
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COHERENCE IN TURBULENCE: NEW PERSPECTIVE
It is claimed that turbulence in uids is inherently coherent phenomenon. The coherence shows up clearly as strongly correlated helicity uctuations of opposite sign. The helicity uctuations have cellular structure forming clusters that are actually observed as vorticity bands and coherent structures in laboratory turbulence, direct numerical simulations and most obviously in atmospheric turbulence. The clusters are named BCC - Beltrami Cellular Clusters - because of the observed nearly total alignment of the velocity and vorticity elds in each particular cell, and hence nearly maximal possible helicity in each cell; although when averaged over all the cells the residual mean helicity in general is small and does not play active dynamical role. The Beltrami like uctuations are short-lived and stabilize only in small and generally contiguous sub-domains that are tending to a (multi)fractal in the asymptotic limit of large Reynolds numbers, Re!1. For the model of homogeneous isotropic turbulence the theory predicts the leading fractal dimension of BCC to be: DF = 2:5: This
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