Forces on and Stability of a Cylinder in a Wake

J. Offshore Mech. Arct. Eng 127(1), 39-45 (Mar 23, 2005) (7 pages) doi:10.1115/1.1854697 History: Received February 15, 2004; Revised July 31, 2004; Online March 23, 2005
Copyright © 2005 by ASME
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Bokaian, A., and Geoola, F., 1985, “Hydrodynamic Forces on a Pair of Cylinders,” Offshore Technology Conference, Paper 5007, Houston, Texas.
Wardlaw, R. L., and Cooper, K. R., 1973, `‘Å Wind Tunnel Investigation of the Steady Aerodynamic Forces on Smooth and Stranded Twin Bundled Conductors,” National Aeronautical Establishment, Report LTR-LA-117.
Zdravkovich,  M. M., and Pridden,  D. I., 1977, “Interference Between Two Circular Cylinders, Series of Unexpected Discontinuities,” J. Ind. Aerodyn.,2, pp. 255–270.
Price,  S. J., 1975, “Wake Induced Flutter of Power Transmission Conductors,” J. Sound Vib., 38, pp. 125–147.
Price,  S. J., 1976, “The Origin and Nature of the Lift Force on the Leeward of Two Bluff Bodies,” Aeronaut. Q., 27, pp. 154–168.
Price,  S. J., and Paidoussis,  M. P., 1984, “The Aerodynamic Forces Acting on Groups of Two and Three Circular Cylinders When Subjected to a Cross-Flow,” J. Wind. Eng. Ind. Aerodyn., 17, pp. 329–347.
Bokaian,  A., and Geoola,  F., 1984, “Wake-Induced Galloping of Two Interfering Circular Cylinders,” J. Fluid Mech., 146, pp. 383–415.
Simpson,  A., 1971, “On the Flutter of a Smooth Circular Cylinder in a Wake,” Aeronaut. Q., 22, pp. 25–41. See Sec. 4.1.
Tsui,  Y. T., 1977, “On Wake-Induced Flutter of a Circular Cylinder in the Wake of Another,” J. Appl. Mech., 44, pp. 194–200.
Wu,  W., Huang,  S., and Barltrop,  N., 2003, “Multiple Stable/Unstable Equilibria of a Cylinder in the Wake of an Upstream Cylinder,” J. Offshore Mech. Arct. Eng., 125, pp. 103–107.
Blevins, R. D., 1984, Applied Fluid Dynamics Handbook, Krieger Publishing, Malabar Florida, p. 236. Reprinted 2003.
Abramovich, G. N., 1963, Theory of Turbulent Jets, MIT Press, Cambridge, MA.
Schlichting, H., 1968, Boundary Layer Theory, McGraw-Hill, N.Y., p. 685.
Bokaian,  A., and Geoola,  F., 1985, “Wake Displacement as Cause of Lift Force on Cylinder Pair,” J. Eng. Mech., 111, pp. 92–99.
Huse, E., 1993, “Interaction in Deep-Sea Riser Arrays,” Offshore Technology Conference, Paper 7237, Houston Tx.
Bellman, R., 1970, Introduction to Matrix Analysis, McGraw-Hill, N.Y., pp. 253–254.
Blevins,  R. D., 1974, “Fluidelastic Whirling of a Tube Row,” J. Pressure Vessel Technol., 96, pp. 263–267.Also Blevins, R. D., 1990, Flow-Induced Vibration, Krieger, Malabar Florida, 2nd ed., p. 166.
Lakshmana Gowda,  B. H., and Deshkulkarni,  K. P., 1988, “Interference Effects on the Flow-Induced Vibration of a Circular Cylinder in Side-by-Side and Staggered Arrangement,” J. Sound Vib., 122, pp. 465–478.
Laneville,  A., and Brika,  D., 1999, “The Fluid and Mechanical Coupling Between Two Circular Cylinders in Tandem Arrangement,” J. Fluids Struct., 13, pp. 967–986.


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Cylinder in the wake of another cylinder
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Measured drag coefficient and Eq. (6)
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Measured lift coefficient and Eq. (9)
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Lift coefficients with different diameters
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Drag (top) and lift (bottom) contours
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Longitudinal and transverse derivatives of lift and drag coefficients
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Comparison of Experimental data of Price and Paidoussis 6 and Zdravkovich and Pridden 3 at Re=31,000 with Eq. (6) for drag of a inline (T=0) downstream cylinder
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Comparison of experimental data at L/Du=5 for lift and drag coefficient on downstream cylinder from Price and Paidoussis 6 at Re=20,000, Bokaian 1 at Re=5600, Wu 10, and Huse 15, with Eqs. (6) and (9)
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Fixed upstream cylinder and spring-supported downstream cylinder
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Equilibrium solutions to kxx=FD(T,Li+x), top, and kyy=FL(Ti+y,L), bottom
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Static (top) and dynamic (bottom) stability coefficient contours. Lower stability coefficient gives lower velocity for onset of instability.
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Minimum initial, unstressed, spacing at zero flow to achieve a 1 diameter space between inline upstream and down stream spring supported cylinders with flow




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