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基于相干拉格朗日涡旋的游泳动力学定量流动分析。

Quantitative flow analysis of swimming dynamics with coherent Lagrangian vortices.

作者信息

Huhn F, van Rees W M, Gazzola M, Rossinelli D, Haller G, Koumoutsakos P

机构信息

Department of Mechanical and Process Engineering, Institute of Mechanical Systems, ETH Zürich, Leonhardtstrasse 21, CH-8092 Zurich, Switzerland.

Chair of Computational Science, ETH Zürich, Clausiusstrasse 33, CH-8092 Zürich, Switzerland.

出版信息

Chaos. 2015 Aug;25(8):087405. doi: 10.1063/1.4919784.

Abstract

Undulatory swimmers flex their bodies to displace water, and in turn, the flow feeds back into the dynamics of the swimmer. At moderate Reynolds number, the resulting flow structures are characterized by unsteady separation and alternating vortices in the wake. We use the flow field from simulations of a two-dimensional, incompressible viscous flow of an undulatory, self-propelled swimmer and detect the coherent Lagrangian vortices in the wake to dissect the driving momentum transfer mechanisms. The detected material vortex boundary encloses a Lagrangian control volume that serves to track back the vortex fluid and record its circulation and momentum history. We consider two swimming modes: the C-start escape and steady anguilliform swimming. The backward advection of the coherent Lagrangian vortices elucidates the geometry of the vorticity field and allows for monitoring the gain and decay of circulation and momentum transfer in the flow field. For steady swimming, momentum oscillations of the fish can largely be attributed to the momentum exchange with the vortex fluid. For the C-start, an additionally defined jet fluid region turns out to balance the high momentum change of the fish during the rapid start.

摘要

波动式游泳者通过弯曲身体来排开海水,进而,水流又反馈到游泳者的动力学过程中。在中等雷诺数下,产生的流动结构的特征是尾流中不稳定的分离和交替的涡旋。我们使用二维不可压缩粘性波动自推进游泳者模拟的流场,并检测尾流中相干的拉格朗日涡旋,以剖析驱动动量传递机制。检测到的物质涡旋边界包围一个拉格朗日控制体积,该体积用于追踪涡旋流体并记录其环流和动量历史。我们考虑两种游泳模式:C型启动逃逸和稳定的鳗形游泳。相干拉格朗日涡旋的向后平流阐明了涡度场的几何形状,并允许监测流场中环流和动量传递的增加和衰减。对于稳定游泳,鱼的动量振荡在很大程度上可归因于与涡旋流体的动量交换。对于C型启动,一个额外定义的射流流体区域被证明可以平衡鱼在快速启动期间的高动量变化。

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