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A DYNAMICAL SYSTEM FORMALISM FOR THE STUDY OF PASSIVE SCALAR FIELDS

机译:研究被动标量场的动力学系统形式

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A new dynamical system formalism is proposed for the study of the geometry of passive scalar fields in turbulent flows. This formalism has been employed to investigate the relationship between the topology of diffusing passive scalars and the hydrody-namic topology of homogeneous isotropic turbulence. DNS of forced homogeneous isotropic turbulence at Re_λ ≈47 with Sc = 1 in a 128~3 cube was undertaken to generate the data base for this study. This investigation found two principal conclusions: first, the topology of a diffusing scalar (excluding convection) has characteristic length-scales much smaller than hydrodynamic ones, and second, compressible-like topologies are found for the scalar field even for a constant-density fluid flow.
机译:提出了一种新的动力学系统形式主义,用于研究湍流中被动标量场的几何形状。这种形式主义已被用于研究扩散无源标量的拓扑与均质各向同性湍流的水动力-自然拓扑之间的关系。在128〜3个立方体中,以Sc = 1的Re_λ≈47强迫均质各向同性湍流的DNS进行了研究,以生成本研究的数据库。这项研究发现了两个主要结论:首先,扩散标量的拓扑(不包括对流)的特征长度尺度远小于流体力学的长度尺度;其次,即使对于恒密度流体,也发现了标量场的可压缩性拓扑。流动。

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