A Method of Fluid-Solid Coupling Dynamics for Tube Bundle Vibration and Collision in a Cylinder Fluid Domain

YUE Qianbei; LIU Jubao; LUO Min; ZHANG Qiang

doi:10.21656/1000-0887.380265

Volume 39 Issue 5

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Article Navigation > Applied Mathematics and Mechanics > 2018 > 39(5): 568-583

YUE Qianbei, LIU Jubao, LUO Min, ZHANG Qiang. A Method of Fluid-Solid Coupling Dynamics for Tube Bundle Vibration and Collision in a Cylinder Fluid Domain[J]. Applied Mathematics and Mechanics, 2018, 39(5): 568-583. doi: 10.21656/1000-0887.380265

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A Method of Fluid-Solid Coupling Dynamics for Tube Bundle Vibration and Collision in a Cylinder Fluid Domain

doi: 10.21656/1000-0887.380265

College of Mechanical Science and Engineering, Northeast Petroleum University, Daqing, Heilongjiang 163318, P.R.China

Funds: The National Natural Science Foundation of China（11502051; 51674088; 51504067）

Received Date: 2017-09-26
Rev Recd Date: 2018-04-02
Publish Date: 2018-05-15

Abstract

Abstract

In offshore platforms, nuclear power stations and oil fields, the marine risers and heat exchangers are liable to vibrations induced by cross flow and consequent collision between bundle tubes, and even fail in the flow field. This is a typical problem in the fluid-solid coupling dynamics of flow-induced vibration and collision. But the relevant research has rarely been reported. In view of the nonlinear dynamics problem of flow-induced vibration and collision in the tube bundle, the 3D tube bundle and the unsteady fluid in a cylinder were selected as the research objects. The consistent conditions of displacement and velocity and the load balancing were considered at the fluid-solid coupling interface. The contact boundary between bundle tubes and the change of topological structure were also studied at the interface. The mechanical model and algorithm were established for flow-induced vibration and collision between bundle tubes in the cylinder fluid. The examples show that, when the elastic tubes collide with each other, the fluid pressure is equal at the contact point, and the fluid flow faster at the side stream surface of the bundle tubes.
- tube bundle vibration,
- collision,
- topological structure,
- fluid-solid coupling,
- coupling interface

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References(17)

References

[1]	殷亮, 蒋军成, 张立翔. 非一致性界面热流固耦合作用的整体求解[J]. 应用数学和力学, 2012,33(2): 210-219.(YIN Liang, JIANG Juncheng, ZHANG Lixiang. Monolithic approach to thermal fluid structure interaction with non-conforming interfaces[J]. Applied Mathematics and Mechanics,2012,33(2): 210-219.(in Chinese))
[2]	刘莹, 张伟中, 殷艳飞. 双向流固耦合作用下狭窄左冠状动脉内两相血流分析[J]. 应用数学和力学, 2016,37(5): 501-507.(LIU Ying, ZHANG Weizhong, YIN Yanfei. 2-Phase hemodynamic analysis under bidirectional fluid-structure interaction in the left cornoary artery with stenosis[J]. Applied Mathematics and Mechanics,2016,37(5): 501-507.(in Chinese))
[3]	张立翔, 黄文虎. 输液管道流固耦合非线性动力稳定分析[J]. 应用数学和力学, 2002,23(9): 951-960.(ZHANG Lixiang, HUANG Wenhu. Analysis of nonlinear dynamics stability of liquid-converying pipes[J]. Applied Mathematics and Mechanics,2002,23(9): 951-960.(in Chinese))
[4]	王一恒, 张建普, 邱桂辉. 两相横流诱发管束振动的计算分析[J]. 化工设备与管道, 2015,52(6): 37-41.(WANG Yiheng, ZHANG Jianpu, QIU Guihui. Calculation and analysis of tube vibration induced from two-phase cross flow[J]. Process Equipment & Piping,2015,52(6): 37-41.(in Chinese))
[5]	OKAJIMA A. The basics of flow-induced vibration of cylindrical structures[J]. Science of Machine,2000,52: 1207-1213.
[6]	ZHOU Y, FENG S X, ALAM M M, et al. Reynolds number effects on the wake of two staggered cylinders[J]. Physics Fluids, 2013,21(12): 1-14.
[7]	李飞, 孙奉仲, 史月涛, 等. 圆管管束特性试验及协同分析[J]. 山东大学学报(工学版), 2014,44(4): 70-75.(LI Fei, SUN Fengzhong, SHI Yuetao, et al. Experimental research and synergy analysis on characteristics of tube bundles[J]. Journal of Shandong University (Engineering Science), 2014,44(4): 70-75.(in Chinese))
[8]	JI C N, XIAO Z, WANG Y Z. Numerical investigation on vortex-induced vibration of an elastically mounted circular cylinder at low Reynolds number using the fictitious domain method[J]. International Journal of Computational Fluid Dynamics,2011,25(4): 207-221.
[9]	冯志鹏, 张毅雄, 臧峰刚. 三维横向流体诱发直管振动的数值研究[J]. 应用力学学报, 2014,31(4): 588-594.(FENG Zhipeng, ZHANG Yixiong, ZANG Fenggang. Numerical investigation of tube vibration induced by three-dimensional cross-flow[J]. Chinese Journal of Applied Mechanics,2014,31(4): 588-594.(in Chinese))
[10]	PAPAIOANNOU G V, YUE D K P, TRIANTAFYLLOU M S. On the effect of spacing on the vortex-induced vibrations of two tandem cylinders[J]. Journal of Fluids and Structures,2008,24(6): 833-854.
[11]	吴皓, 谭蔚, 聂清德. 正方形排布管束流体弹性不稳定性数值计算模型研究[J]. 振动与冲击, 2013,32(21): 102-106.(WU Hao, TAN Wei, NIE Qingde. A numerical model for fluid-elastic instability of a square tube array[J]. Journal of Vibration and Shock,2013,32(21): 102-106.(in Chinese))
[12]	陈文曲, 任安禄, 邓见. 双圆柱绕流诱发振动的数值模拟(Part I横向振动)[J].空气动力学学报, 2005,23(4): 442-448.(CHEN Wenqu, REN Anlu, DENG Jian. Numerical simulation of flow-induced vibration on two circular cylinders ina cross-flow (part Ⅰ: transverse y -motion)[J]. Acta Aerodynamics Sinica,2005,23(4): 442-448.(in Chinese))
[13]	HARIM I, SAGHAFIAN M. Numerical simulation of fluid flow and forced convection heat transfer from tandem circular cylinders using over set grid method[J]. Journal of Fluids and Structures,2012,28: 309-327.
[14]	张楚华. 三维流体诱发振动的理论模型与数值模拟[J]. 西安交通大学学报, 2007,41(5): 512-516.(ZHANG Chuhua. Theoretical model and numerical simulation of there-dimensional flow induced vibration[J]. Journal of Xi’an Jiaotong University,2007,41(5): 512-516.(in Chinese))
[15]	冯刚. 换热器管束流体诱导振动机理与防振研究进展[J]. 化工进展, 2012,31(3): 508-512.(FENG Gang. Research progress in the flow induced vibration mechanism of tube bundles in heat exchangers and precautionary measures[J]. Chemical Industry and Engineering Progress,2012,31(3): 508-512.(in Chinese))
[16]	岳欠杯, 董日志, 刘巨保. 有限流体域内不同位置处的柔性管涡致振动机理研究[J]. 应用数学和力学, 2016,37（3）: 277-289.(YUE Qianbei, DONG Rizhi, LIU Jubao. Research on vortex-induced vibration of flexible pipes at different locations in a limited fluid domain[J]. Applied Mathematics and Mechanics,2016,〖STHZ〗 37（3）: 277-289.(in Chinese))
[17]	刘巨保, 罗敏, 王琳, 等．管道内旋转细长梁的固液耦合方法研究[J］. 工程力学, 2011,28(4): 251-256．(LIU Jubao, LUO Min, WANG Lin, et al． Methodology of fluid-structure interaction of rotary slender beam in pipe[J]. Engineering Mechanics,2011,28 (4): 251-256.(in Chinese))