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Flow regimes associated with yawed rectangular cavities

Published online by Cambridge University Press:  04 July 2016

M. Czech
Affiliation:
Fluid Mechanics Research Group, Department of Civil Engineering, University of Surrey Guildford, UK
E. Savory
Affiliation:
Fluid Mechanics Research Group, Department of Civil Engineering, University of Surrey Guildford, UK
N. Toy
Affiliation:
Fluid Mechanics Research Group, Department of Civil Engineering, University of Surrey Guildford, UK
T. Mavrides
Affiliation:
Fluid Mechanics Research Group, Department of Civil Engineering, University of Surrey Guildford, UK

Abstract

The present work is concerned with the aerodynamics of the turbulent boundary-layer flow over yawed rectangular cavities with the focus on the steady and unsteady pressures generated by the interaction. Cavities with a planform aspect ratio of 4-85 and streamwise length to depth ratios from 1 to 3 were studied experimentally in a low-speed wind tunnel.

The results indicated three main types of cavity flows. The shear layer bridges the cavity for small angles between mean flow direction and minor cavity axis. The flow field remains almost two-dimensional with little change in drag coefficient. Strong instabilities, associated with a rise in drag coefficient, are found when the cavity is yawed to greater angles. An aerodynamic feedback mechanism depending on interactions between the separated shear layer and the cavity fluid is suggested as the mechanism responsible for the generated oscillations. The influence of the cavity depth is, hereby, found to be fundamental as it determines the degree to which interactions between the separated shear layer and the cavity base occur. As a result both the magnitude and the frequency of the instabilities are a function of the cavity depth. When rotating to higher angles a greater portion of the shear layer reattaches to the cavity base which leads to a loss of flow organisation and a significant increase in drag.

Type
Research Article
Copyright
Copyright © Royal Aeronautical Society 2001 

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References

1. Rockwell, D. and Naudascher, E. Review self-sustaining oscillations of flow past cavilies. Trans ASME J Fluids Eng. 1978, 100, pp 152165 Google Scholar
2. Komerath, N.M., AhujaK,K. K,K. and Chambers, F.W, Prediction and measurement of flow over cavities — a survey, AIAA 87-022, 1987.Google Scholar
3. Chokani, N. Flow induced oscillations in cavities — a critical survey, DGLR/AIAA92-02-I59, 1992.Google Scholar
4. Savory, E., Toy, N., Dimicco, R.G. and Disimile, P.J. The drag of three-dimensional rectangular cavities, Appl Sci Res, 1993, 50, pp 325346 Google Scholar
5. Young, A.D. and Paterson, J.H. Aircraft excrescence drag. NATO AGARD-264, 1981.Google Scholar
6. Gharib, M. and Roshko, A. The effecr of flow oscillations on cavitydrag, J Fluid Mecli, 1987, 177, pp 501530 Google Scholar
7. Rockwell, D. Vortex-body interactions, Ann Rev Fluid Mech, 1998, 30, pp 199229.Google Scholar
8. Plentovich, E. Three-dimensional cavity flow fields at subsonic and transonic speeds, NASA TM 4209, 1990.Google Scholar
9. Baysal, O. and Stallings, R.L. Computational and experimental in vestigation of cavity flow fields, A1AA 26 :6-7, 1988.Google Scholar
10. Ahuja, K.K.. and Mendoza, J. Effects of cavity dimensions, boundary layer, and temperature on cavity noise with emphasis on benchmark data to validate computational aeroacoustic codes. NASA Report 4653, 1995.Google Scholar
11. Colonius, T., Basu, A.J. and Rowley, C.W. Numerical investigation of the flow past a cavity. 5th AIAA/CEAS Aeroacoustic Conf, Greater Seattle, Washington, USA, 1999, pp 19.Google Scholar
12. East, L.F. Aerodynamically induced resonance in rectangular cavities, J Sound Vib, l965, 3, pp 277287.Google Scholar
13. Heller, H. and Delfs, J. Cavity pressure oscillations: The generating mechanism visualised, J Sound Vib, 1996, 196, (3), pp 248252.Google Scholar
14. Knisely, C. and Rockwell, D. Self-sustained low-frequency components in an impinging shear layer, J Fluid Mech, 1982, 116, pp 157186.Google Scholar
15. Krishnamurty, K. Acoustic radiation from two-dimensional rectangular cut-outs in aerodynamic surfaces, NACA 3487, 1955.Google Scholar
16. Rossiter, J.E. Wind-tunnel experiments on the flow over rectangular cavities at subsonic and transonic speeds, ARC Reports and Memoranda No 3438, 1964.Google Scholar
17. Sarohja, V. Experimental investigations of oscillations in flows over shallow cavities. AIAA J, 1977, 15, (7), pp 984991.Google Scholar
18. Tam, C. and Block, P. On the tones and pressure oscillations induced by flow over rectangular cavities, J Fluid Mech, 1978, 89, (2), pp 373399.Google Scholar
19. Zhang, X. and Edwards, J.A. Computational analysis of unsteady supersonic cavity flows driven by thick shear layers. Aeronaut J, November 1988, 92, (919), pp 365374.Google Scholar
20. Block, P.J.W. Noise response of cavities of varying dimensions at subsonic speeds, NASA TN-D-8351, 1976.Google Scholar
21. Najm, H.N. and Ghoniem, A.F. Numerical simulation of the convective instability in a dump combustor. AIAA J. 1991, 29, (6), pp 911919.Google Scholar
22. Neary, M.D. and Stephanoff, K.D. Shear-layer-transition in a rectangular cavity, Phys Fluids, 1987, 30, (10), pp 29362946.Google Scholar
23. Pereira, J.C.F. and Sousa, J.M.M. Experimental and numerical investigation of flow oscillations in a rectangular cavity, Trans ASME, J Fluids Eng, 1995, 117, pp 6874.Google Scholar
24. Baysal, O. and Yen, G.W., Implicit and explicit computations of flows past cavities with and without yaw. AIAA 90-0049, 1990.Google Scholar
25. Tracy, M.B., Plentovich, E.B. and Chuo, J. Measurements of fluctuating pressure in a rectangular cavity in transonic flow at high Reynolds numbers, NASA TM-4363, 1992.Google Scholar
26. Bari, A. and Chambers, F.W. Shear layer resonance over open cavities at angles to the (low direction, A1AA 93-4397, 1993.Google Scholar
27. Disimile, P.J. and Orkwis, P.D. Effect of yaw on pressure oscillation frequency within rectangular cavity at Mach 2, AIAA, 1997, 33, (7).Google Scholar
28. Savory, E., Yamanishi, Y., Okamoto, S. and Toy, N. Experimental investigation of the wakes of three-dimensional rectangular cavities, 3rd Int ConfExp Fluid Medi.Korolev, Russia, 1997, pp 211220.Google Scholar
29. Disimile, P.J., Toy, N. and Savory, E. Pressure oscillations in a subsonic cavity at yaw, AIAA, 1998, 36, (7), pp 11411148.Google Scholar
30. Toy, N., Disimile, P.J. and Savory, E. Liquid crystal flow visualisation of the flow Held within a rectangular yawed cavity at Mach 2, Proc PS- FVIP-2, Honolulu, USA, 1999. PF028. pp 114.Google Scholar
31. Maulu, D.J. and East, L.F. (l963) Three-dimensional flow in cavities, J Fluid Mech, 1963, 16, (4), pp 620632.Google Scholar
32. Shih, C. and Ho, C.M. Three-dimensional recirculatioti flow in a back ward facing step, J Fluids Eng. 1994, 116. pp 228232.Google Scholar