The acoustic wave from a shock-vortex interaction: Comparison between theory and computation

Fluid Dynamics Research

Volumn 27, Issue 1, 2000, Pages 53-64

  Ellzey, Janet L ^a   Henneke, Michael R ^a  

^a UNIVERSITY OF TEXAS AT AUSTIN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTICS; INTERACTION; SHOCK; VORTEX;

EID: 0034122199     PISSN: 01695983     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0169-5983(99)00041-6     Document Type: Article

References (20)

1. Boris J.P., Book D.L. Solution of the continuity equation by the method of flux-corrected transport. Method Comput. Phys. 16:1967;85.
2. Boris, J.P., Landsberg, A.M., Oran, E.S., Gardner, J.H., 1993. LCPFCT - a flux-corrected transport algorithm for solving generalized continuity equations. NRL Memorandum Report 6410-93-7192.
3. Cai W., Shu C.-W. Uniform high-order spectral method for one- and two-dimensional Euler equations. J. Comput. Phys. 104:1993;427.
4. Don W.S. Numerical study of pseudospectral methods in shock wave applications. J. Comput. Phys. 110:1994;103.
5. Dosanjh D.S., Weeks T.M. Interaction of a starting vortex as well as a vortex street with a travelling shock wave. AIAA J. 3:1965;216.
6. Ellzey J.L., Henneke M.R. The shock-vortex interaction: the origins of the acoustic wave. J. Fluid Dyn. Res. 21:1997;171.
7. Ellzey J.L., Henneke M.R., Picone J.M., Oran E.S. The interaction of a shock with a vortex: Shock distortion and the production of acoustic waves. Phys. Fluids. 7:1995;172.
8. Henneke, M.R., 1994. A study of shock-vortex interactions. M.S. Thesis, Dept. of Mechanical Engineeering, The University of Texas, Austin.
9. Henneke, M.R., Ellzey, J.L., 1995. The effect of a shock on vortex interactions. Shock Waves@Marseilles: Proceedings of the 19th International Symposium on Shock Waves, Vol. IV, p. 349.
10. Hollingsworth, M.A., Richards, E.J. 1955. A schlieren study of the interaction between a vortex and a shock wave in a shock tube. Aeronautical Research Council Fluid Motion Subcomittee Report ARC, FM 2323.
11. Hollingsworth, M.A., Richards, E.J. 1956. On the sound generated by the interaction of a vortex and a shock wave. Aeronautical Research Council Fluid Motion Subcomittee Report ARC 18257, FM 2371.
12. Howe M.S. Contributions to the theory of aerodynamic sound with application to excess jet noise and the theory of the flute. J. Fluid Mech. 71:1975;625.
13. Kopriva, D.A., 1988. A multidomain spectral collocation computation of the sound generated by a shock vortex interaction. In: Lee, D., Sternberg, R.L., Schulz, M.H. (Eds.), Computational Acoustic: Algorithms and Applications. Elsevier, New York.
14. Meadows K.R., Kumar A., Hussaini M.Y. Computational study on the interaction between a vortex and a shock wave. AIAA J. 29:1991;174.
15. Naumann, A., Hermanns, E., 1973. On the interaction between a shock wave and a vortex field, in Noise Mechanisms. AGARD CP-131, p. 23.
16. Oran, E.S., Boris, J.P., 1987. Numerical Simulation of Reactive Flow, Elsevier, New York.
17. Ribner H.S. Cylindrical sound wave generated by shock-vortex interaction. AIAA J. 23:1985;1708.
18. Thomas J.L., Salas M.D. Far-field boundary conditions for transonic lifiting solutions to the Euler equations. AIAA J. 24:1986;1074.
19. Ting L. Transmission of singularities through a shock wave and the sound generation. Phys. Fluids. 17:1974;1518.
20. Weeks T.M., Dosanjh D.S. Sound generation by shock-vortex interations. AIAA J. 5:1967;660.