Vortex-induced vibrations of two cylinders in tandem arrangement in the proximity - Wake interference region

Journal of Fluid Mechanics

Volumn 621, Issue , 2009, Pages 321-364

  Borazjani, Iman ^a   Sotiropoulos, Fotis ^a  

^a University of Minnesota   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CYLINDERS (SHAPES); DEGREES OF FREEDOM (MECHANICS); DYNAMIC RESPONSE; EXCITED STATES; LEAD COMPOUNDS; REYNOLDS NUMBER; SHEAR FLOW; VELOCITY; VIBRATIONS (MECHANICAL); VORTEX SHEDDING; WAKES;

EXCITATION MECHANISMS; THREE DIMENSIONAL SIMULATIONS; TRANSVERSE VIBRATIONS; TWO-DIMENSIONAL SIMULATIONS; VERTICAL SEPARATION; VIBRATION AMPLITUDE; VORTEX-INDUCED VIBRATION; VORTEX-SHEDDING MODES;

VORTEX FLOW;

EXPERIMENTAL STUDY; FLOW PATTERN; NUMERICAL METHOD; REYNOLDS NUMBER; TWO-DIMENSIONAL MODELING; VIBRATION; VORTEX SHEDDING; VORTICITY; WAKE;

EID: 65649146457     PISSN: 00221120     EISSN: 14697645     Source Type: Journal    
DOI: 10.1017/S0022112008004850     Document Type: Article

References (58)

1. AHN, H. T. & KALLINDERIS, Y. 2006 Strongly coupled flow/structure interactions with a geometrically conservative ale scheme on general hybrid meshes. J. Comput. Phys. 219 (2), 671-696.
2. Al-JAMAL, H. & DALTON, C. 2004 Vortex induced vibrations using large eddy simulation at a moderate reynolds number. J. Fluids. Struct. 19 (1), 73.
3. ALLEN, D. W. & HENNING, D. L. 2003 Vortex-induced vibration current tank tests of two equal-diameter cylinders in tandem. J. Fluids Struct. 17 (6), 767.
4. BIERMANN, D. & HERRNSTEIN, W. 1933 The interference between struts invarious combinations, National Advisory Committee for Aeronautics, Technical Report 468.
5. BLACKBURN, H. M., GOVARDILAN, R. N. & WILLIAMSON, C. H. K. 2001 A complementary numerical and physical investigation of vortex-induced vibration. J. Fluids Struct. 15 (3-4), 481.
6. BLACKBURN, H. M. & HENDERSON, R. D. 1999 A study of two-dimensional flow past an oscillating cylinder. J. Fluid Mech. 385, 255-286.
7. BLEVINS, R. D. 1990 Flow-Induced Vibration, 2nd ed. Van Nostrand Reinhold.
8. BLEVINS, R. D. 2005 Forces on and stability of a cylinder in a wake. J. Offshore Mech. Arctic Engng. 127 (1), 39-45.
9. BOKAIAN, A. & GEOOLA, F. 1984a Proximity-induced galloping of two interfering circular cylinders. J. Fluid Mech. 146, 417.
10. BOKAIAN A. & GEOOLA, F. 1984b Wake-induced galloping of two interfering circular cylinders. J. Fluid Mech. 146, 383.
11. BORAZJANI, I., GE, L. & SOTIROPOULOS, F. 2008 Curvilinear immersed boundary method for simulating fluid structure interaction with complex three-dimensional rigid bodies. J. Comput. Phys. 227 (16), 7587-7620.
12. BORAZJANI, I. & SOTIROPOULOS, F. 2008 Numerical investigation of the hydrodynamics of carangiform swimming in the transitional and inertial flow regimes. J. Exp. Biol. 211, 1541-1558.
13. BRIKA, D. & LANEVILLE, A. 1999 The flow interaction between a stationary cylinder and a downstream flexible cylinder. J. Fluids Struct. 13 (5), 579.
14. CARMO, B. S. & MENEGHINI, J. R. 2006 Numerical investigation of the flow around two circular cylinders in tandem. J. Fluids Struct. 22 (6-7), 979.
15. FONTAINE, E., MOREL, J., SCOLAN, Y. & RIPPOL, T. 2006 Riser interference and VIV amplification in tandem configuration. Intl J. Offshore Polar Engng 16 (1), 33-40.
16. GE, L. & SOTIROPOULOS, F. 2007 A numerical method for solving the three-dimensional unsteady incompressible Navier-Stokes equations in curvilinear domains with complex immersed boundaries. J. Comput. Phys. 225, 1782-1809.
17. GILMANOV, A. & SOTIROPOULOS, F. 2005 A hybrid Cartesian/immersed boundary method for simulating flows with three-dimensional, geometrically complex, moving bodies. J. Comput. Phys. 207 (2), 457.
18. GOVARDHAN, R. & WILLIAMSON, C. 2006 Defining the 'modified griffin plot' in vortex-induced vibration: Revealing the effect of Reynolds number using controlled damping. J. Fluid Mech. 561, 147-180.
19. GOVARDHAN, R. & WILLIAMSON, C. H. K. 2000 Modes of vortex formation and frequency response of a freely vibrating cylinder. J. Fluid Mech. 420, 85-130.
20. GRIFFIN, O. M. 1972 Flow near self-excited and forced vibrating circular cylinders. J. Engng Industry: Trans. ASME B 94 (2), 539.
21. GRIFFIN, O. M. 1985 Vortex shedding from bluff bodies in a shear flow: A review. J. Fluids Engng: Trans. ASME 107 (3), 298.
22. GRIFFIN, O. M. & RAMBERG, S. E. 1982 Some recent studies of vortex shedding with application to marine tubulars and risers. J. Energy Resour. Technol.: Trans. ASME 104 (1), 2.
23. IRONS, B. M. & TUCK, R. C. 1969 A version of the Aitken accelerator for computer iteration. Intl J. Numer. Meth. Engng 1 (3), 275-277.
24. JESTER, W. & KALLINDERIS, Y. 2004 Numerical study of incompressible flow about transversely oscillating cylinder pairs. J. Offshore Mech. Arctic Engng 126 (4), 310.
25. KARNIADAKIS, G. & TRIANTAFYLLOU, G. 1992 Three-dimensional dynamics and transition to turbulence in the wake of bluff objects. J. Fluid Mech. 238, 1-30.
26. KHALAK, A. & WILLIAMSON, C. H. K. 1997 Fluid forces and dynamics of a hydroelastic structure with very low mass and damping. J. Fluids Struct. 11 (8), 973-982.
27. KHALAK, A. & WILLIAMSON, C. H. K. 1999 Motions, forces and mode transitions in vortex-induced vibrations at low mass-damping. J. Fluids Struct. 13 (7-8), 813-851.
28. KING, R. & JOHNS, D. J. 1976 Wake interaction experiments with two flexible circular cylinders in flowing water. J. Sound Vib. 45 (2), 259.
29. LANEVILLE, A. & BRIKA, D. 1999 The fluid and mechanical coupling between two circular cylinders in tandem arrangement. J. Fluids Struct. 13 (7-8), 967-987.
30. LISOSKI, D. 1993 Nominally 2-dimensional flow about a normal flat plate. PhD thesis, California Institute of Technology, Pasadena, California.
31. LIU, C., ZHENG, X. & SUNG, C. H. 1998 Preconditioned multigrid methods for unsteady incompressible flows. J. Comput. Phys. 139 (1), 35-57.
32. MENEGHINI, J. & BEARMAN, P. 1993 Numerical simulation of high amplitude oscillatory-flow about a circular cylinder using a discrete vottex method. In AIAA Shear Flow Conf., Orlando, Florida.
33. MENEGHINI, J. R. & BEARMAN, P. W. 1995 Numerical simulation of high amplitude oscillatory flow about a circular cylinder. J. Fluid Struct. 9 (4), 435.
34. MENEGHINI, J. R., SALTARA, F., SIQUEIRA, C. L. R. & FERRARI, J. J. A. 2001 Numerical simulation of flow interference between two circular cylinders in tandem and side-by-side arrangements. J. Fluids Struct. 15 (2), 327.
35. MITTAL, R. & BALACHANDAR, S. 1995 Effect of three-dimensionality on the lift and drag of nominally two-dimensional cylinders. Phys. Fluids 7 (8), 1841-1865.
36. MITTAL, R. & BALACHANDAR, S. 1996 Direct numerical simulation of flow past elliptic cylinders. J. Comput. Phys. 124 (2), 351-367.
37. MITTAL, S. & KUMAR, V. 2001 Flow-induced oscillations of two cylinders in tandem and staggered arrangements. J. Fluids Struct. 15 (5), 717.
38. MIZUSHIMA, J. & SUEHIRO, N. 2005 Instability and transition of flow past two tandem circular cylinders. Phys. Fluids 17 (10), 104107.
39. MOE, G. & WU, Z. J. 1989 Lift force on a vibrating cylinder in a current. In Proc. of the Intl Offshore Mech. and Arctic Engng Symp. The Hague, The Netherlands.
40. NAJJAR, F. & BALACHANDAR, S. 1998 Low-frequency unsteadiness in the wake of a normal flat plate. J. Fluid Mech. 370, 101-147.
41. PANNELL, J., GRIFITHS, E. & COALES, J. D. 1915 Experiments on the interference between pairs of aeroplane wires of circular and lenticular cross section, British Advisory Committee for Aeronautics Reports and Memoranda No. 208, Ann. rep. 1915-1916 7, pp. 219-222.
42. PAPAIOANNOU, G. V., YUE, D. K. P., KARNIADAKIS, G. E. & TRIANTAFYLLOU, M. S. 2006 Three-dimensionality effects in flow around two tandem cylinders. J. Fluid Mech. 558, 387.
43. RUSCHEWEYH, H. P. 1983 Aeroelastic interference effects between slender structures. J. Wind Engng Ind. Aerodyn. 14 (1-3), 129.
44. RYAN, K., THOMPSON, M. C. & HOURIGAN, K. 2007 The effect of mass ratio and tether length on the flow around a tethered cylinder. J. Fluid Mech. 591, 117-144.
45. SARPKAYA, T. 2004 A critical review of the intrinsic nature of vortex-induced vibrations. J. Fluids Struct. 19 (4), 389.
46. SLAOUTI, A. & STANSBY, P. K. 1992 Flow around two circular cylinders by the random-vortex method. J. Fluids Struct. 6 (6), 641.
47. SUMNER, D., PRICE, S. J. & PAIDOUSSIS, M. P. 2000 Flow-pattern identification for two staggered circular cylinders in cross-flow. J. Fluid Mech. 411, 263.
48. TASAKA, Y., KON, S., SCHOUVEILER, L. & GAL, P. L. 2006 Hysteretic mode exchange in the wake of two circular cylinders in tandem. Phys. Fluids 18, 084101.
49. WILLIAMSON, C. H. & ROSHKO, A. 1988 Vortex formation in the wake of an oscillating cylinder. J. Fluid Struct. 2, 355-381.
50. WILLIAMSON, C. H. K. 1996 Vortex dynamics in the cylinder wake. Annu. Rev. Fluid Mech. 28 (1), 477-539.
51. WILLIAMSON, C. H. K. & GOVARDHAN, R. 2004 Vortex-induced vibrations. Annu. Rev. Fluid Mech. 36, 413.
52. WU, W., HUANG, S. & BARLTROP, N. 2003 Multiple stable/unstable equilibria of a cylinder in the wake of an upstream cylinder. J. Offshore Mech. Arctic Engng 125 (2), 103-107.
53. ZDRAVKOVICH, M. M. 1974 Flow-induced vibration of two cylinders in tandem arrangements, and their suppression. Proceedings of the International Symposium on Flow Induced Structural Vibrations, Karlsruhe 1972, pp. 631-639. Springer.
54. ZDRAVKOVICH, M. M. 1982 Modification of vortex shedding in the synchronization range. J. Fluids Engng: ASME Trans. 104, 513-517.
55. ZDRAVKOVICH, M. M. 1985 Flow induced oscillations of two interfering circular cylinders. J. Sound Vib. 101 (4), 511-521.
56. ZDRAVKOVICH, M. M. 1988 Review of interference-induced oscillations in flow past two parallel circular cylinders in various arrangements. J. Wind Engng Ind. Aerodyn. 28, 183-200.
57. ZDRAVKOVICH, M. M. & PRIDDEN, D. L. 1977 Interference between two circular cylinders, series of unexpected discontinuites. J. Ind. Aerodyn. 2 (1977), 255-270.
58. ZHOU, C., SO, R. & LAM, K. 1999 Vortex-induced vibrations of an elastic circular cylinder. J. Fluids Struct. 13 (2), 165-189.