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A method to calculate finite-time Lyapunov exponents for inertial particles in incompressible flows

机译:一种不可压缩流中惯性粒子的有限时间李雅普诺夫指数计算方法

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摘要

The present study aims to improve the calculus of finite-time Lyapunov exponents (FTLEs) applied to describe the transport of inertial particles in a fluid flow. To this aim, the deformation tensor is modified to take into account that the stretching rate between particles separated by a certain distance is influenced by the initial velocity of the particles. Thus, the inertial FTLEs (iFTLEs) are defined in terms of the maximum stretching between infinitesimally close trajectories that have different initial velocities. The advantages of this improvement, if compared to the standard method (Shadden et al., 2005), are discussed for the double-gyre flow and the meandering jet flow. The new method allows one to identify the initial velocity that inertial particles must have in order to maximize their dispersion.
机译:本研究旨在改进有限时间李雅普诺夫指数(FTLE)的演算,该演算用于描述流体中惯性粒子的传输。为此目的,修改变形张量以考虑到以一定距离分开的颗粒之间的拉伸速率受到颗粒的初始速度的影响。因此,惯性FTLE(iFTLE)是根据具有不同初始速度的无限相似闭合轨迹之间的最大拉伸来定义的。如果与标准方法(Shadden等,2005)相比,这种改进的优点将在双回转流和弯曲射流中得到讨论。新方法允许人们识别惯性粒子必须具有的初始速度,以使其分散最大化。

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