Lagrangian and Eulerian statistics in homogeneous, anisotropic flows
ORAL
Abstract
We report results from highly resolved direct numerical simulations of anisotropic homogeneous flows using up to $2048^3$ collocations points. We examine a turbulent Kolmogorov flow with randomly correlated phases in order to recover space homogeneity on average. We present Eulerian and Lagrangian measurements concerning the universality of isotropic and anisotropic contributions using a systematic decomposition based on the eigenfunctions of the SO$(3)$ group of rotations in three dimensions. Additionally, we discuss absolute dispersion statistics of particles in flows subjected to different large-scale anisotropies.
*ERC ADG NewTURB 2013
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