Dynamics of weighted flexible ribbons in a uniform flow

IF 3.6 2区 工程技术 Q1 MECHANICS Journal of Fluid Mechanics Pub Date : 2024-08-14 DOI:10.1017/jfm.2024.512
Kui Liu, Haibo Huang
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Abstract

This study explores the dynamics of flexible ribbons with an added weight $G$ at the tail in uniform flow, considering key parameters like inflow Reynolds number ( $Re_u$ ), mass ratio ( $M_t$ ) and aspect ratio ( ${A{\kern-4pt}R}$ ). For two-dimensional ribbons, a simplified theoretical model accurately predicts equilibrium configurations and forces. Inspired by Barois & De Langre (J. Fluid Mech., vol. 735, 2013, R2), we introduce an important control parameter ( $C_G$ ) that effectively collapses normalized forces and angle data. Vortex-induced vibration is observed, and Strouhal number ( $St$ ) scaling laws with $C_G$ are identified. In three-dimensional scenarios, the model effectively predicts lift, but its accuracy in predicting drag is limited to situations with small $Re_u$ values. The flow along the side edges mitigates pressure differences, thereby suppressing vibration and uplift, particularly noticeable in the case of narrow ribbons. This study offers new insights into the dynamics of flexible bodies in uniform flow.
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均匀流中加权柔性带的动力学特性
本研究探讨了在尾部添加重量$G$的柔性带在均匀流中的动力学,考虑了流入雷诺数($Re_u$)、质量比($M_t$)和长宽比(${A{\kern-4pt}R}$)等关键参数。对于二维带状材料,一个简化的理论模型可以准确预测平衡构型和作用力。受 Barois & De Langre (J. Fluid Mech., vol. 735, 2013, R2) 的启发,我们引入了一个重要的控制参数($C_G$ ),有效地折叠了归一化力和角度数据。我们观察到了涡旋引起的振动,并确定了斯特劳哈尔数 ( $St$ ) 与 $C_G$ 的缩放规律。在三维场景中,该模型能有效预测升力,但其预测阻力的准确性仅限于 Re_u$ 值较小的情况。沿侧边缘的流动可减轻压力差,从而抑制振动和上浮,这在窄带的情况下尤为明显。这项研究为研究均匀流中柔性体的动力学提供了新的视角。
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来源期刊
CiteScore
6.50
自引率
27.00%
发文量
945
审稿时长
5.1 months
期刊介绍: Journal of Fluid Mechanics is the leading international journal in the field and is essential reading for all those concerned with developments in fluid mechanics. It publishes authoritative articles covering theoretical, computational and experimental investigations of all aspects of the mechanics of fluids. Each issue contains papers on both the fundamental aspects of fluid mechanics, and their applications to other fields such as aeronautics, astrophysics, biology, chemical and mechanical engineering, hydraulics, meteorology, oceanography, geology, acoustics and combustion.
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