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Average Corotation of Line Segments Near a Point and Vortex Identification

机译:点附近线段的平均同向旋转和涡流识别

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摘要

An easy-to-interpret kinematic quantity measuring the average corotation of material line segments near a point is introduced and applied to vortex identification. At a given point, the vector of average corotation of line segments is defined as the average of the instantaneous local rigid-body rotation over "all planar cross sections" passing through the examined point. The vortex-identification method based on average corotation is a one-parameter, region-type local method sensitive to the axial stretching rate as well as to the inner configuration of the velocity gradient tensor. The method is derived from a well-defined interpretation of the local flow kinematics to determine the "plane of swirling" and is also applicable to compressible and variable-density flows. Practical application to direct numerical simulation datasets includes a hairpin vortex of boundary-layer transition, the reconnection process of two Burgers vortices, a flow around an inclined flat plate, and a flow around a revolving insect wing. The results agree well with some popular local methods and perform better in regions of strong shearing.
机译:引入了一种易于理解的运动量,该运动量测量了点附近物料线段的平均同向旋转,并将其应用于涡流识别。在给定点,线段的平均同向旋转矢量定义为通过检查点的“所有平面横截面”上瞬时局部刚体旋转的平均值。基于平均同向旋转的涡旋识别方法是一种对轴向拉伸速率以及速度梯度张量的内部构造敏感的单参数区域型局部方法。该方法源自对局部流动运动学的明确定义,以确定“涡旋平面”,并且还适用于可压缩和可变密度的流动。直接数值模拟数据集的实际应用包括边界层过渡的发夹形涡旋,两个Burgers涡旋的重新连接过程,围绕倾斜平板的流动以及围绕旋转昆虫翼的流动。结果与某些流行的局部方法非常吻合,并且在强剪切区域表现更好。

著录项

  • 来源
    《AIAA Journal》 |2013年第11期|2678-2694|共17页
  • 作者单位

    Institute of Hydrodynamics, Academy of Sciences of the Czech Republic, 166 12 Prague, Czech Republic;

    Institute of Mathematics, Academy of Sciences of the Czech Republic, 115 67 Prague, Czech Republic;

    University of Cambridge, Cambridge, England CB2 1PZ, United Kingdom Department of Engineering, Trumpington Street;

    Czech Technical University in Prague, 121 35 Prague, Czech Republic Faculty of Mechanical Engineering, Department of Mathematics, Karlovo namestf 13;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
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