振荡来流频率对低雷诺数圆柱涡激振动的影响

于利辉, 战庆亮, 陈一飞, 刘鑫, 张田, 李鹏飞

大连海事大学学报 ›› 2025, Vol. 51 ›› Issue (4) : 92-100.

PDF(18663 KB)
PDF(18663 KB)
大连海事大学学报 ›› 2025, Vol. 51 ›› Issue (4) : 92-100.

振荡来流频率对低雷诺数圆柱涡激振动的影响

  • 于利辉1,战庆亮1*,陈一飞2,刘鑫3,张田1,李鹏飞4
作者信息 +

Influence of oscillating inflow frequency on low Reynolds number cylindrical vortex induced vibration

  • YU Lihui1, ZHAN Qingliang1*,CHEN Yifei2,LIU Xin3,ZHANG Tian1,LI Pengfei4
Author information +
文章历史 +

摘要

结构会受到非固定速度的来流作用,引起流致振动等问题。本文考虑非零均值的振荡来流,模拟了不同振荡频率下圆柱的涡激振动响应和绕流特征。使用流场模拟程序模拟了均匀流和高、低两种频率振荡来流叠加的工况,对比了不同来流条件下圆柱的位移响应、升阻力系数及涡场形态。结果表明:高频振荡来流下,圆柱振动响应与均匀来流条件下相似,位移幅值恒定且与升力系数同相位,涡脱落频率与结构频率接近;低频来流会导致结构位移时程呈现周期性的“增大-减小”现象,位移均方根值和峰值较均匀来流显著降低,且升力系数曲线与位移曲线存在反相位时段,抑制了结构振动。另外,振荡的来流会改变圆柱尾部的涡脱形态,导致流场结构与均匀流有较大区别。

Abstract

Oscillating flow can exert forces on structures immersed in it, resulting in flow-induced vibration and other problems. The vortex-induced vibration (VIV) of a circular cylinder in a non-zero mean oscillatory flow at different frequencies is simulated, and the characteristics of the vortex-excitation vibration response are investigated. Numerical simulations were conducted on the superposition of uniform flow and high- and low-frequency oscillating flows. The displacement response, lift-drag coefficient, and vortex field morphology of the cylinder were then compared under different flow conditions. The results show that under high-frequency oscillating flow conditions, the vibration response of the cylinder is similar to that under uniform flow conditions, with a constant displacement amplitude that is in phase with the lift coefficient, and a vortex shedding frequency close to the structural frequency. In contrast, low-frequency flow induces periodic "growth-decay" behavior in the displacement time history, significantly reducing the root-mean-square and peak displacement values compared to uniform flow. It is found that the lift coefficient exhibits an anti-phase relationship with displacement during certain intervals, effectively suppressing structural vibration. Additionally, the vortex shedding structure in the wake is affected by the oscillating incoming flow, resulting in a different flow pattern than that of uniform flow.

关键词

振荡来流 / 涡激振动 / 低雷诺数 / 数值模拟 / 流固耦合

Key words

oscillating flow / vortex-induced vibration / low Reynolds number / numerical simulation / fluid-structure interaction

引用本文

导出引用
于利辉, 战庆亮, 陈一飞, 刘鑫, 张田, 李鹏飞. 振荡来流频率对低雷诺数圆柱涡激振动的影响[J]. 大连海事大学学报. 2025, 51(4): 92-100
YU Lihui, ZHAN Qingliang, CHEN Yifei, LIU Xin, ZHANG Tian, LI Pengfei. Influence of oscillating inflow frequency on low Reynolds number cylindrical vortex induced vibration[J]. Journal of Dalian Maritime University. 2025, 51(4): 92-100

参考文献

[1] SARPKAYA T. Forces on cylinders and spheres in a sinusoidally oscillating fluid[J]. Journal of Applied Mechanics, 1975,42(1): 32-37.

[2] SORTLAND B. Force measurements in oscillating flow on ship sections and circular cylinders in a U-tube water tank[D]. Trondheim:University of Trondheim, 1986.

[3] 杨家寿, 袁茂竹, 骆树奎. 用LDA测量U形水槽内的振荡流[J]. 力学学报, 1987, 19(6): 557-561.
YANG J S, YUAN M Z, LUO S K. Measurement of the oscillatory flow in an U-tube with LDA[J]. ACTA Mechanica Sinica, 1987, 19(6): 557-561. (in Chinese)

[4] 李战华, 袁茂竹. 小型气驱动式U形振荡水槽[J]. 实验力学, 1987(3): 9-15.
LI Z H, YUAN M Z. An U-shaped oscillating flow tunnel[J]. Journal of Experimental Mechanics, 1987, 2(3): 9-15. (in Chinese)

[5] WILLIAMSON C H K. Sinusoidal flow relative to circular cylinders[J]. Journal of Fluid Mechanics, 1985,155: 141-174.

[6] SUMER B M, FREDSØE J. Transverse vibrations of an elastically mounted cylinder exposed to an oscillating flow[J]. Journal of Offshore Mechanics and Arctic Engineering, 1988,110(4): 387-394.

[7] 王俊高, 付世晓, 许玉旺, 等. 正弦振荡来流下柔性立管涡激振动发展过程[J]. 力学学报, 2014,46(2): 173-182.
WANG J G, FU S X, XU Y W, et al. VIV developing process of a flexible cylinder under oscillatory flow[J]. Chinese Journal of Theoretical and Applied Mechanics, 2014,46(2): 173-182. (in Chinese)

[8] LI X H, YUAN Y C, DUAN Z D, et al. Experimental investigation on vortex-induced vibration of a flexible pipe in combined uniform and oscillatory flow[J]. Ocean Engineering, 2023,285: 115375.

[9] 胡滕艳, 任浩杰, 沈佳威, 等. 定常流和振荡流共同作用下半浸没柱体水动力特性实验研究[J]. 船舶力学, 2024,28(11): 1643-1653.
HU T Y, REN H J, SHEN J W, et al. Experimental investigation on hydrodynamic forces of semi-submerged cylinders in combined steady and oscillatory flow[J]. Journal of Ship Mechanics, 2024, 28 (11):1643-1653(in Chinese)

[10] 王坤鹏, 迟庆海, 张一兆. 振荡流中圆柱体横流涡激振动特性数值分析[J]. 哈尔滨工程大学学报, 2021,42(1): 96-104.
WANG K P, CHI Q H, ZHANG Y Z. Numerical simulation of vortex-induced vibration of circular cylinder in oscillating flow [J]. Journal of Harbin Engineering University, 2021,42(1):96-104. (in Chinese)

[11] ZHAO M, CHENG L, AN H W. Numerical investigation of vortex-induced vibration of a circular cylinder in transverse direction in oscillatory flow[J]. Ocean Engineering, 2012,41: 39-52.

[12] 邓迪, 王哲, 万德成. 振荡流中二维圆柱的涡激振动数值模拟[J]. 中国舰船研究, 2018,13(增刊1): 7-14.
DENG D, WANG Z, WAN D C. Numerical simulation of vortex-induced vibration of a 2D cylinder in oscillatory flow[J]. Chinese Journal of Ship Research,2018,13(Supp.1): 7-14. (in Chinese)

[13] 姜泽成. 振荡来流下粗糙圆柱体涡激振动数值研究[D]. 哈尔滨:哈尔滨工业大学, 2022.
JIANG Z C. Numerical investigation of vortex-induced vibration of a roughness cylinder in oscillatory flow[D]. Harbin: Harbin Institute of Technology,2022. (in Chinese)

[14] ZHU H J, XU H F, LIU B, et al. Numerical investigation of the vortex-induced vibration of a circular cylinder in oscillatory flow[J]. Ocean Engineering, 2024,310: 118666.

[15] ZHAO M, KAJA K, XIANG Y, et al. Vortex-induced vibration (VIV) of a circular cylinder in combined steady and oscillatory flow[J]. Ocean Engineering, 2013,73: 83-95.

[16] LIU F G, SANG S, ZHANG W L, et al. Study on vortex-induced vibration response of riser under the action of oscillating flow superposition[J]. Applied Sciences, 2023,13(20): 11420.

[17] 战庆亮, 刘鑫, 白春锦, 等. 工程流动模拟中转角附近网格的划分策略比较[J]. 工程力学, 2025,42(6): 1-10.
ZHAN Q L, LIU X, BAI C J, et al. Comparison of meshing strategies at corners in engineering flow simulation[J]. Engineering Mechanics, 2025,42(6): 1-10. (in Chinese)

[18] 战庆亮, 刘鑫, 白春锦, 等. 物理方程约束的机器学习流场时程表征方法[J]. 工程力学, 2025,42(4): 38-45. 
ZHAN Q L, LIU X, BAI C J, et al. Physical constrained machine learning model for flow time history representation[J]. Engineering Mechanics, 2025,42(4): 38-45. (in Chinese)

[19] 刘鑫, 张冠华, 于利辉, 等. 振荡来流中静止圆柱的低雷诺数绕流模拟[J]. 大连海事大学学报, 2024,50(4): 135-143.
LIU X, ZHANG G H, YU L H, et al. Simulation of low Reynolds number flow around a stationary cylinder in oscillating inflow[J]. Journal of Dalian Maritime University, 2024,50(4): 135-143. (in Chinese)

[20] 战庆亮, 周志勇, 葛耀君. 无变形网格下运动参考系求解平动流固耦合问题[J]. 振动与冲击, 2017,36(6): 114-121.
ZHAN Q L, ZHOU Z Y, GE Y J. Translational fluid-structure interactive vibration simulation using fixed grid and moving reference frame [J]. Journal of Vibration and Shock, 2017,36(6): 114-121. (in Chinese)


基金

 大连海事大学博联科研基金(3132023619);交通行业重点实验室开放课题(KLWRTBMC21-02);辽宁教育厅研究计划(LJ212410151014)

PDF(18663 KB)

Accesses

Citation

Detail

段落导航
相关文章

/