Bistable phenomenon of vortex-induced vibration of deep-water riser

被引:0
作者
Li J.-T. [1 ,2 ]
Wu Z.-Q. [1 ,2 ]
Wang Y.-C. [1 ,2 ]
Zhang X.-Y. [1 ,2 ]
机构
[1] School of Mechanical Engineering, Tianjin University, Tianjin
[2] Tianjin Key Laboratory of Nonlinear Dynamics and Chaos Control, Tianjin University, Tianjin
来源
Chuan Bo Li Xue/Journal of Ship Mechanics | 2019年 / 23卷 / 10期
关键词
Frequency variation; Multistable; Phase variation; Vortex-induced vibration; Wake oscillator;
D O I
10.3969/j.issn.1007-7294.2019.10.003
中图分类号
学科分类号
摘要
In order to study the vortex-induced vibration of deep-sea riser, the square nonlinearity of fluid damping and the inertial coupling of the structure are considered in the fluid-solid nonlinear coupling dynamic model. Based on the first order Galerkin modal discrete equation, the influence of flow velocity on the stability of the system is analyzed by eigenvalue calculation. The influence of flow velocity on the response nonlinear feature (frequency and amplitude) is analyzed by Poincaré mapping method. The results show that coupled flutter region can be used to estimate the range of frequency-locked region of vortex induced vibration; On both sides of the frequency-locked region, there are two types of bistable phenomena: the coexistence of quasi-periodic motion and locking movement on the left side, the coexistence of small amplitude periodic motion and locking movement on the right side. There are structural modal and vortex modes simultaneously under small flow velocity, and the response is expressed as structural modal. At large flow velocity, the response only contains vortex induced modal. © 2019, Editorial Board of Journal of Ship Mechanics. All right reserved.
引用
收藏
页码:1168 / 1176
页数:8
相关论文
共 18 条
[1]  
Zheng Z., Chen W., Prediction of vortex-induced vibration of cylinder based on the nonlinear coupling of structure and wake oscillator, The Ocean Engineering, 4, pp. 37-41, (2012)
[2]  
Feng C.C., The Measurement of vortex-induced effects on flow past stationary and oscillating circular D-section cylinders, University of British Columbia, (1968)
[3]  
Brika D., Laneville, Et al., Vortex-induced vibrations of a long flexible circular cylinder, Journal of Fluid Mechanics, (1993)
[4]  
Khalak A., Williamson C.H.K., Dynamics of a hydroelastic cylinder with very low mass and damping, Journal of Fluids & Structures, 10, 5, pp. 455-472, (1996)
[5]  
Khalak A., Williamson C.H.K., Khalak A., Et al., Fluid forces and dynamics of a hydroelastic structure with very low mass and damping, Journal of Fluids & Structures, 11, 8, pp. 973-982, (1997)
[6]  
Khalak A., Williamson C.H.K., Khalak A., Et al., Motions, forces and mode transitions in vortex-induced vibrations at low mass-damping, Journal of Fluids & Structures, 13, 7-8, pp. 813-851, (1999)
[7]  
Hartlen R.T., Currie I.G., Hartlen R.T., Et al., Lift-oscillator model of vortex-induced vibration, Journal of the Engineering Mechanics Division, 96, 5, pp. 577-591, (1970)
[8]  
Bishop R.E.D., Hassan A.Y., The lift and drag forces on a circular cylinder in a flowing fluid, Royal Society of London Proceedings, 277, 1368, pp. 32-50, (1964)
[9]  
Iwan W.D., The vortex-induced oscillation of non-uniform structural systems, Journal of Sound & Vibration, 79, 2, pp. 291-301, (1981)
[10]  
Iwan W.D., Blevins R.D., A model for vortex induced oscillation of structures, Journal of Applied Mechanics, 41, 3, (1974)