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Oscillating behaviour of laminar separation bubble formed on an aerofoil near stall

Published online by Cambridge University Press:  12 October 2016

K. Rinoie
Affiliation:
Department of Aeronautics and Astronautics, University of Tokyo, Tokyo, Japan
N. Takemura
Affiliation:
Department of Aeronautics and Astronautics, University of Tokyo, Tokyo, Japan

Abstract

Laminar separation bubbles formed on NACA 0012 aerofoil near the onset of a stall were investigated to clarify the behaviour of the laminar separation bubble. Measurements were done at a chord Reynolds number of 1·3 × 105. Mean velocity measurements indicate that the long bubble of about 35% chord length is formed at α = 11·5° after the short bubble burst occurred. However, the instantaneous flow visualisation picture indicates that the flow is strongly oscillating at this angle of attack. The phase averaging technique has been applied to analyse this oscillating behaviour. The results indicate that the flow is oscillating between a small separation-reattachment bubble formed near the leading-edge at about a 10% chord length and a large separated region extending over the aerofoil surface. It is suggested that this small separation-reattachment bubble has a similar flow structure to that of the short bubble formed at a lower angle of attack.

Type
Research Article
Copyright
Copyright © Royal Aeronautical Society 2004 

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References

1. Tani, I. Low-Speed flows involving bubble separation, Progress in Aeronautical Sciences, 1964, 5, pp 70103, Pergamon Press, New York.Google Scholar
2. Mccullough, G.B. and Gault, D.E. Examples of three representative types of airfoil-section stall at low speed, NACA TN 2502, 1951.Google Scholar
3. Doenhoff, A.E. Von, , A preliminary investigation of boundary-layer transition along a flat plate with adverse pressure gradient, NACA TN 639, 1938.Google Scholar
4. Owen, P.R. and Klanfer, L. On the laminar boundary layer separation from the leading edge of a thin aerofoil, ARC CP220, 1955.Google Scholar
5. Crabtree, L.F. The formulation of regions of separated flow on wing surfaces, ARC R&M 3122, 1959.Google Scholar
6. Horton, H.P. A Semi-empirical theory for the growth and bursting of laminar separation bubbles, ARC CP1073, 1967.Google Scholar
7. Gault, D.E. An experimental investigation of regions of separated laminar flow, ARC R&M 3595, 1955.Google Scholar
8. Gaster, M. The structure and behaviour of laminar separation bubbles, ARC R&M 3595, 1967.Google Scholar
9. Brendel, M. and Mueller, T.J. Boundary-layer measurements on an airfoil at low Reynolds numbers, J Aircr, July 1988, 25, (7), pp 612617.Google Scholar
10. Fitzgerald, E.J. and Mueller, T.J. Measurements in a separation bubble on an airfoil using laser velocimetry, AIAA J, April 1990, 28, (4), pp 584592.Google Scholar
11. Cebeci, T. and Schimke, S.M. The calculation of separation bubbles in interactive turbulent boundary layers, J Fluid Mechanics, 1983, 131, pp 305317.Google Scholar
12. Cebeci, T., Hefazi, H. and Ponaldin, F. Predicting stall and post-stall behavior of airfoils at low Mach numbers, AIAA J, April 1995, 33, (4), pp 595602.Google Scholar
13. Alam, M. and Sandham, N.D. Direct numerical simulation of ‘short’ laminar separation bubbles with turbulent reattachment, J Fluid Mechanics, 2000, 410, pp 128.Google Scholar
14. Alam, M. and Sandham, N.D. Dns of Transition Near the Leading Edge of an Aerofoil, Direct and Large-Eddy Simulation – IV, Geurts, B.J. et al. eds., Kluwer Academic, Netherlands, 2001, pp 285292.Google Scholar
15. Rinoie, K., Shingo, M. and Sato, J. Measurements of short bubble and long bubble formed on NACA 63-009 airfoil (Japanese), J Japan Society for Aeronautical and Space Sciences (JSASS), May 1990, 38, (436), pp 251257.Google Scholar
16. Zaman, K.B.M.Q., Mckinzie, D.J. and Rumsey, C.L. A natural low-frequency oscillation of the flow over an airfoil near stalling conditions, J Fluid Mechanics, 1989, 202, pp 403422.Google Scholar
17. Reda, D.C. Observations of dynamic stall phenomena using liquid crystal coatings, AIAA J, Feb. 1991, 29, (2), pp 308310.Google Scholar
18. Bragg, M.B., Heinrich, D.C. and Khodadoust, A. Low-frequency flow oscillation over airfoils near stall, AIAA J, July 1993, 31, (7), pp 13411343.Google Scholar
19. Bragg, M.B., Heinrich, D.C. and Balow, F.A. Flow oscillation over an airfoil near stall, AIAA J, January 1996, 34, (1), pp 199201.Google Scholar
20. Broeren, A.P. and Bragg, M.B. Flow-field measurements over an airfoil during natural low-frequency oscillations near stall, AIAA J, January 1999, 37, (1), pp 130132.Google Scholar
21. Driver, D.M. and Seegmiller, H.L. Features of a reattaching turbulent shear layer in divergent channel flow, AIAA J, Feb. 1985, 23, (2), pp 163171.Google Scholar
22. Rinoie, K., Saito, Y. and Sunada, Y. Flow field measurements inside the 200mm width smoke wind tunnel, J Graduate School and Faculty of Engineering, University of Tokyo, Ser. B, 1997, 44, (2), pp 5563.Google Scholar
23. Brunn, H.H. Hot-Wire Anemometry, 1995, pp 405445, Oxford University Press, Oxford,Google Scholar
24. Petrie, H.L., Samimy, M. and Addy, A.L. Laser Doppler velocity bias in separated turbulent flows, Experiments in Fluids, 1988, 6, pp 8088.Google Scholar
25. Hata, K., Rinoie, K., Takemura, N. and Sunada, Y. Experimental studies of low frequency velocity disturbances observed in short bubble formed on airfoil (Japanese), J Japan Society for Aeronautical and Space Sciences, Jul. 2002, 50, (582), pp 293300.Google Scholar
26. Cherry, N.J., Hillier, R. and Latour, M.E.M. Unsteady measurements in a separated and reattaching flow, J Fluid Mechanics, 1984, 144, pp 1346.Google Scholar
27. Lyn, D.A. and Rodi, W. The flapping shear layer formed by flow separation from the forward corner of a square cylinder, J Fluid Mechanics, 1994, 267, pp 353376.Google Scholar
28. Hancock, P.E. Low Reynolds number two-dimensional separated and reattaching turbulent shear flow, J Fluid Mechanics, 2000, 410, pp 101122.Google Scholar