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http://dx.doi.org/10.1016/j.ijnaoe.2020.03.004

Experimental investigation of the whirl and generated forces of rotating cylinders in still water and in flow  

Chen, Wei (Hubei Key Laboratory of Theory and Application of Advanced Materials Mechanics, Department of Mechanics and Engineering Structure, Wuhan University of Technology)
Rheem, Chang-Kyu (Department of Ocean Technology, Policy and Environment, The University of Tokyo)
Lin, Yongshui (Hubei Key Laboratory of Theory and Application of Advanced Materials Mechanics, Department of Mechanics and Engineering Structure, Wuhan University of Technology)
Li, Ying (Beijing Key Laboratory of Lightweight Multi-functional Composite Materials and Structures, Institute of Advanced Structure Technology, Beijing Institute of Technology)
Publication Information
International Journal of Naval Architecture and Ocean Engineering / v.12, no.1, 2020 , pp. 531-540 More about this Journal
Abstract
The whirl and generated forces of rotating cylinders with different diameters placed in still water and in flow are studied experimentally. For the rotating cylinders in still water, the Same Frequency Whirl (SFW) and Different Frequency Whirl (DFW) have been identified and illustrated. The corresponding SFW and DFW areas are divided. The Root Mean Square (RMS) values of the generated force coefficient dramatically increase in the defined ranges of Resonance I and Resonance II. For the rotating cylinders in flow, the hydrodynamics, SFW and DFW are illustrated. The hydrodynamic, SFW and DFW areas are divided. The RMS values of the generated forces in the range of Resonance II are much smaller than those in still water due to the generated lift forces. The discussion suggests that the frequency of the DFW may equal multiple times or one-multiple times that of the rotating frequency: the whirl direction of the DFW with multiple times the frequency of the rotating frequency is the same as the rotating direction. The whirl direction of the DFW with one-multiple times frequency of the rotating frequency is opposite to the rotating direction.
Keywords
Whirl; Rotating cylinders; Same frequency whirl; Different frequency whirl; Hydrodynamics;
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1 Pralits, J.O., et al., 2015. Three-dimensional instability of the flow around a rotating circular cylinder. J. Fluid Mech. 730 (7), 5-18.   DOI
2 Prandtl, L., 1925. The Magnus effect and wind powered ships. Naturwissenschaften 13 (6), 93-108.   DOI
3 Kumar, S., et al., 2011b. Flow past two rotating cylinders. Phys. Fluids 23 (1), 289.
4 Radi, A., et al., 2013. Experimental evidence of new three-dimensional modes in the wake of a rotating cylinder. J. Fluid Mech. 734 (8), 567-594.   DOI
5 Rao, A., et al., 2013. Three-dimensionality in the wake of a rotating cylinder in a uniform flow. J. Fluid Mech. 717 (5), 1-29.   DOI
6 Rao, A., et al., 2015. A review of rotating cylinder wake transitions. J. Fluid Struct. 53, 2-14.   DOI
7 Ritto, T.G., et al., 2013. Drill-string horizontal dynamics with uncertainty on the frictional force. J. Sound Vib. 332 (1), 145-153.   DOI
8 Rolfo, S., Revell, A., 2015. Effect of Span-Wise Resolution for LES of Flow over a Rotating Cylinder at High Reynolds Number.
9 Sarpkaya, T., 1979. Vortex-induced oscillations: a selective review. J. Appl. Mech. 46 (2), 241-258.   DOI
10 Seyed-Aghazadeh, B., Modarres-Sadeghi, Y., 2015. An experimental investigation of vortex-induced vibration of a rotating circular cylinder in the crossflow direction. Phys. Fluids 27 (6), 067101.   DOI
11 Stansby, P.K., Rainey, R.C.T., 2001. On the orbital response of a rotating cylinder in a current. J. Fluid Mech. 439 (439), 87-108.   DOI
12 Stojkovic, D., et al., 2002. Effect of high rotation rates on the laminar flow around a circular cylinder. Phys. Fluids 14 (9), 3160-3178.   DOI
13 Tokumaru, P.T., Dimotakis, P.E., 1993. The lift of a cylinder executing rotary motions in a uniform flow. J. Fluid Mech. 255 (255), 1-10.   DOI
14 Zhao, et al., 2014. Vortex induced vibrations of a rotating circular cylinder at low Reynolds number. Phys. Fluids 26 (7), 477-539.
15 Hakimi, H., Moradi, S., 2010. Drillstring vibration analysis using differential quadrature method. J. Petrol. Sci. Eng. 70 (3), 235-242.   DOI
16 Feng, C.C., 1968. The Measurement of Vortex Induced Effects in Flow Past Stationary and Oscillating Circular and D-Section Cylinders. University of British Columbia.
17 Chen, W., Rheem, C.K., 2019. Experimental investigation of rotating cylinders in flow. J. Mar. Sci. Technol. 24, 111-122.   DOI
18 Chew, Y.T., et al., 1995. A numerical study of flow past a rotating circular cylinder using a hybrid vortex scheme. J. Fluid Mech. 299 (299), 35-71.   DOI
19 Germay, C., et al., 2009. Multiple mode analysis of the self-excited vibrations of rotary drilling systems. J. Sound Vib. 325 (1), 362-381.   DOI
20 Govardhan, R., Williamson, C.H.K., 2000. Modes of vortex formation and frequency response of a freely vibrating cylinder. J. Fluid Mech. 420 (420), 85-130.   DOI
21 Inoue, T., et al., 2013. Experimental study on the characteristics of VIV and whirl motion of rotating drill pipe. In: ASME 2013 32nd International Conference on Ocean, Offshore and Arctic Engineering. American Society of Mechanical Engineers.
22 Karabelas, S.J., 2010. Large Eddy Simulation of high-Reynolds number flow past a rotating cylinder. Int. J. Heat Fluid Flow 31 (4), 518-527.   DOI
23 Karabelas, S.J., et al., 2012. High Reynolds number turbulent flow past a rotating cylinder. Appl. Math. Model. 36 (1), 379-398.   DOI
24 Kato, K., 2010. Investigation on VIV Response of Rotating Circular Cylinder in Flow. The University of Tokyo, Tokyo.
25 Khulief, Y.A., et al., 2007. Vibration analysis of drillstrings with self-excited stickeslip oscillations. J. Sound Vib. 299 (3), 540-558.   DOI
26 Kimura, T., et al., 2015. Wake of a rotating circular cylinder. AIAA J. 30 (2), 555-556.   DOI
27 Kumar, S., et al., 2011a. Flow past a rotating cylinder at low and high rotation rates. J. Fluid Eng. 133 (4), 041201.   DOI
28 Dunayevsky, V.A., et al., 1993. Dynamic stability of drillstrings under fluctuating weight on bit. SPE Drill. Complet. 8, 84-92, 02.   DOI
29 Mittal, S., Kumar, B., 2003. Flow past a rotating cylinder. J. Fluid Mech. 476, 303-334.   DOI
30 Leine, R.I., Campen, D.H.V., 2005. Stick-Slip whirl interaction in drillstring dynamics. Solid Mech. Appl. 124 (2), 220.
31 Nandakumar, K., Wiercigroch, M., 2013. Stability analysis of a state dependent delayed, coupled two DOF model of drill-string vibration. J. Sound Vib. 332 (10), 2575-2592.   DOI
32 Bourguet, R., Lo Jacono, D., 2014. Flow-induced vibrations of a rotating cylinder. J. Fluid Mech. 740 (4), 342-380.   DOI
33 Chan, A.S., et al., 2011. Vortex suppression and drag reduction in the wake of counter-rotating cylinders. J. Fluid Mech. 679 (7), 343-382.   DOI
34 Panda, S.K., Chhabra, R.P., 2010. Laminar flow of power-law fluids past a rotating cylinder. J. Non-Newtonian Fluid Mech. 165 (21), 1442-1461.   DOI
35 Park, H.I., et al., 2004. Experimental study on vortex induced vibrations of highly flexible immersed pipe subjected to top end oscillations. J. Waterw. Port, Coast. Ocean Eng. 130 (4), 207-214.   DOI
36 Parkinson, G., 1974. Mathematical models of flow-induced vibrations of bluff bodies. In: Flow-induced Structural vibrations.(A 75-15253 04-39), vol. 81. Springer-Verlag, Berlin, p. 127, 1974.