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Critical geometry of oscillating bluff bodies

Published online by Cambridge University Press:  26 April 2006

Yasuharu Nakamura
Affiliation:
Research Institute for Applied Mechanics, Kyushu University, Kasuga 816, Japan
Katsuya Hirata
Affiliation:
Research Institute for Applied Mechanics, Kyushu University, Kasuga 816, Japan

Abstract

Measurements are presented of the mean pressures around rectangular and D-section cylinders, with a flat front face normal to the flow, forced to oscillate transversely at an amplitude of 10% of the length of the front face. The ratio of depth (streamwise dimension) to height (cross-stream dimension) of the cross-section ranges from 0.2 to 1.0 for rectangular cylinders and from 0.5 to 1.5 for D-section cylinders. The range of reduced velocities investigated, 3 to 11, includes the vortex-resonance region. When increasing the depth, an oscillating bluff cylinder shows a critical depth where base suction attains a peak. The value of a critical depth is lowered with decreasing reduced velocity. In particular, an extraordinarily low critical depth with a very high base suction is obtained on cylinders oscillating at vortex resonance. For cylinders with depths beyond the critical, a reattachment-type pressure distribution is established on the afterbody due to the shear-layer/edge direct interaction. The shear-layer/edge direct interaction can also occur on oscillating cylinders with a fixed splitter plate. At low reduced velocities, the reattachment-type pressure distributions on cylinders with and without a splitter plate are similar except for the mean level. A remark is made on the critical geometry of bluff bodies under various flow conditions.

Type
Research Article
Copyright
© 1989 Cambridge University Press

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References

Bearman, P. W. 1984 Vortex shedding from oscillating bluff bodies. Ann. Rev. Fluid Mech. 16, 195222.Google Scholar
Bearman, P. W. & Davies, M. E. 1977 The flow around oscillating structures. Proc. Fourth Intl Conf. Wind Effects on Buildings and Structures (ed. K. J. Eaton), pp. 285295. Cambridge University Press.
Bearman, P. W. & Obasaju, E. D. 1982 An experimental study of pressure fluctuations on fixed and oscillating square-section cylinders. J. Fluid Mech. 119, 297321.Google Scholar
Bearman, P. W. & Trueman, D. M. 1972 An investigation of the flow around rectangular cylinders. Aero. Q. 23, 229237.Google Scholar
Courchesne, J. & Laneville, A. 1982 An experimental evaluation of drag coefficient for rectangular cylinders exposed to grid-turbulence. Trans. ASME I: J. Fluids Engng 104, 523528.Google Scholar
Da MathaSant'Anna, F. A., Laneville, A., Trepanier, J. Y. & Yong, L. Z. 1987 Detailed pressure field measurements for some 2-D rectangular cylinders. Prep. Seventh Intl Conf. Wind Engng, Aachen, July 6–10, vol. 2, pp. 99108, also J. Wind Engng Indust. Aero. 29 (1988). 241–250.Google Scholar
Laneville, A., Gartshore, I. S. & Parkinson, G. V. 1977 An explanation of some effects of turbulence on bluff bodies. Proc. Fourth Intl Conf. Wind Effects on Buildings & Structures (ed. K. J. Eaton) pp. 333341. Cambridge University Press.
Mizota, T. 1984 An investigation of the unsteady aerodynamic characteristics of oscillating rectangular cylinders. Doctoral thesis, Faculty of Engng, Kyushu University, Japan (in Japanese).
Nakaguchi, H., Hashimoto, K. & Muto, S. 1968 An experimental study on aerodynamic drag of rectangular cylinders. J. Japan Soc. Aero. Space Sci. 16, 15 (in Japanese).Google Scholar
Nakamura, Y. 1988 Recent research into bluff-body flutter. Proc. Intl Coll. Bluff Body Aerodynamics and its Applications, Kyoto, October 17–20, pp. 110, also J. Wind Engng 37 (1988), 1–10.Google Scholar
Nakamttra, Y. & Matsukawa, T. 1987 Vortex excitation of rectangular cylinders with a long side normal to the flow. J. Fluid Mech. 180, 171191.Google Scholar
Nakamura, V. & Mizota, T. 1975 Unsteady lifts and wakes of oscillating rectangular prisms. J. Engn Mech. Div. ASCE 101 (EM6), 855871.Google Scholar
Nakamura, Y. & Ohya, Y. 1984 The effects of turbulence on the mean flow past two-dimensional rectangular cylinders. J. Fluid Mech. 149, 255273.Google Scholar
Nakamura, Y. & Ozono, S. 1987 The effects of turbulence on a separated and reattaching flow. J. Fluid Mech. 178, 477490.Google Scholar
Nakamura, Y. & Tomonari, Y. 1976 The effect of turbulence on the drags of rectangular prisms. Trans. Japan Soc. Aero. Space Sci. 19, 8186.Google Scholar
Nakamura, Y. & Tomonari, Y. 1977 Galloping of rectangular prisms in a smooth and in a turbulent flow. J. Sound Vib. 52, 233241.Google Scholar
Nakamura, Y. & Tomonari, Y. 1979 Pressure distributions on rectangular prisms at small incidence. Trans. Japan Soc. Aero. Space Sci. 21, 205213.Google Scholar
Nakamura, Y. & Tomonari, Y. 1981 The aerodynamic characteristics of D-section prisms in a smooth and in a turbulent flow. Aero. Q. 32, 153168.Google Scholar
Naudascher, R. 1987 Flow-induced streamwise vibrations of structures. J. Fluids Struct. 1, 265298.Google Scholar