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Necessity of dimensional support for the reliable calculation of finite-time Lyapunov exponent fields from experimental data

机译:从实验数据可靠计算有限时间李雅普诺夫指数场的尺寸支持的必要性

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Using Lagrangian techniques to find transport barriers in complex, aperiodic flows necessitates a careful consideration of the available dimensional support of the data being analyzed. To illustrate this, planar finite-time Lyapunov exponent (FTLE) fields are computed from experimentally collected velocity fields. The FTLE fields calculated using three-component, three-dimensional velocity information (3D FTLE) are compared with calculations using two-dimensional data, and considering only the in-plane velocities (2D FTLE). In some regions, where the vortex rotation axis is perpendicular to the plane of interest, the 2D FTLE may perform well. However, in regions where the vortex rotation axis is parallel to the plane of interest, whole structures are simply not captured by the 2D FTLE, compared with the 3D FTLE. A quantitative analysis of the error as it relates to Instantaneous Vorticity Deviation (IVD) core angle was conducted using experimental data collected in the wake of a bio-inspired pitching panel. Lack of proper dimensional support in experimental velocity fields can cause major errors in the resulting FTLE, but with fundamental understanding about the flow field of interest, such as local vortex orientation, some of the pitfalls may be avoided.
机译:使用拉格朗日技术来查找复杂的,非周期性的流动中的运输障碍,需要仔细考虑所分析数据的可用维数支持。为了说明这一点,根据实验收集的速度场计算了平面有限时间李雅普诺夫指数(FTLE)场。将使用三分量三维速度信息(3D FTLE)计算的FTLE字段与使用二维数据的计算进行比较,并且仅考虑面内速度(2D FTLE)。在涡旋旋转轴垂直于感兴趣平面的某些区域,2D FTLE可能表现良好。但是,在涡旋旋转轴平行于感兴趣平面的区域中,与3D FTLE相比,2D FTLE根本无法捕获整个结构。使用与生物启发的俯仰板一起收集的实验数据,对与瞬时涡度偏差(IVD)核心角有关的误差进行了定量分析。实验速度场中缺乏适当的尺寸支持会导致所得的FTLE产生重大错误,但如果对目标流场有基本了解,例如局部涡旋取向,就可以避免某些陷阱。

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