Large-eddy simulation of shock-turbulence interaction using the approximate deconvolution model in a finite volume scheme

16th AIAA Computational Fluid Dynamics Conference

Volumn , Issue , 2003, Pages

  von Kaenel, R ^a   Kleiser, L ^a   Adams, N A ^b   Vos, J B ^c  

^a ETH ZURICH   (Switzerland)

^b DRESDEN UNIVERSITY OF TECHNOLOGY   (Germany)

^c CFS Engineering SA   (Switzerland)

Author keywords

[No Author keywords available]

Indexed keywords

A1. LARGEEDDY SIMULATIONS (LES); APPROXIMATE DECONVOLUTION MODEL; FILTER OPERATIONS; FINITE VOLUME SCHEMES; FLOW CONFIGURATIONS; MOMENTUM THICKNESS; RELAXATION PARAMETER; SUPERSONIC TURBULENT BOUNDARY LAYERS;

AERODYNAMICS; COMPUTATIONAL FLUID DYNAMICS; LARGE EDDY SIMULATION; NAVIER STOKES EQUATIONS; REYNOLDS NUMBER;

TURBULENCE;

EID: 84897584047     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (30)

1. Stolz, S., Adams, N. A., Kleiser, L., An approximate deconvolution model for large-eddy simulation with application to incompressible wall-bounded flows, Phys. Fluids, Vol. 13, No. 4, 2001, pp. 997-1015.
2. Adams, N. A., Direct simulation of the turbulent boundary layer along a compression ramp at M = 3 and Ree = 1685, J. Flid Mech., Vol 420, 2000, pp. 47-83.
3. Dolling, D. S., Fifty years of shock-wave/boundary-layer interaction research: What next?, AIAA Journal, Vol. 39, 2001, pp. 1517-1531.
4. Leveque, R. J., Finite Volume Methods for Hyper bolic Problems, Cambridge University Press Cambridge, 2002.
5. Boris, J. P., Grinstein, F. F., Oran, E. S., and Kolbe, R. L., New insights into large-eddy simulation, Fluid Dynamics Research, Vol. 10, North Holland, 1992, pp. 199-228.
6. Fureby, C, and Grinstein, F. F., Monotonically integrated large-eddy simulation of free shear flows, AIAA Journal, Vol. 37, 1999, pp. 544-556.
7. Gamier, E., Mossi, M., Sagaut, P., Comte, P., and Deville, M., On the use of shock-capturing schemes for large-eddy simulation, J. Comput. Phys., Vol 153, 1999, pp. 273-311.
8. Fureby, C, and Grinstein, F. F., Large eddy simulation of high-Reynoldsnumber free and wall-bounded flows, J. Comput. Phys., Vol. 181, 2002, pp. 68-97.
9. Adams, N. A., and Stolz, S., A subgrid-scale deconvolution approach for shock-capturing, J. Compu Phys., Vol, 178, 2002, pp. 391-426.
10. Gamier, E., Sagaut, P., and Deville, M., Large-Eddy Simulation of Shock/Boundary-Layer Interac tion,47,4,4 Journal Vol 40, No. 10, 2002, pp. 1935-1944.
11. Sagaut, P., Large-Eddy Simulation for Incompressible Flows, SpringerVerlag, Berlin, 2001, pp. 94-95.
12. Rizzetta, D. P., and Visbal, M. R., Large-Eddy Simulation of Supersonic Compression Ramp Flow, AIAA Paper 20012858, June 2001.
13. Stolz, S., and Adams, N. A., An approximate decon-volution procedure for large-eddy simulation, Phys. Fluids, Vol. 11, 1999, pp. 1699-1701.
14. Stolz, S., Adams, N. A., and Kleiser, L., An approxi mate deconvolution model for largeeddy simulations of compressible flows and its application to shock-turbulent-boundary-layer interaction, Phys. Fluids Vol. 13, 2001, pp. 2985-3001.
15. Rembold, B., Adams, N. A., and Kleiser, L., Direct and largeeddy simulation of transitional rectangular jet, Direct and Large-Eddy Simulation IV, Geurts, B. J., Friedrich, R., and Metais O., eds Kluwer Dordrecht, 2001, pp. 197-204.
16. Vos, J. B., Rizzi, A. W., Corjon, A., Chaput, E. and Soinne, E., Recent Advances in Aerodynamics inside the NSMB (Navier-Stokes Multi-Block) Consortium, AIAA Paper 98-0225, Jan. 1998.
17. Stolz, S., Adams, N. A., and Kleiser, L., LES of shock-boundary layer interaction with the approxi mate deconvolution model, Proceedings of the 8th European Turbulence Conference, Dopazo, C. et al eds., CIMNE, Barcelona, 2000, pp.715-718.
18. S. Stolz, Large-Eddy Simulation of Complex Shear Flows Using an Approximate Deconvolution Model, Diss. ETH No. 13861, Zurich, 2000, published also as Fortschritt-Bericht VDI Reihe 7, Nr 403, ISBN 3-18-340307-2.
19. Adams, N. A., The role of deconvolution and numerical discretization in subgrid-scale modeling, Direct and Large-Eddy Simulation IV, Geurts, B. J., Friedrich, R., Metais O., eds Kluwer, Dordrecht 2001.
20. Domaradzki, J. A., Loh, K. C, and Yee, P. P., Large eddy simulations using the subgrid-scale estimation model and truncated NavierStokes dynamics, Submitted, 2001.
21. Lesieur, M., and Metais, O., New trends in large eddy simulations of turbulence, Annu. Rev. Flid Mech., Vol. 28, 1996, pp. 45-82.
22. Batchelor G. K., "The Theory of Homogenous Tur bulence, Cambridge University Press, Cambridge, 1953.
23. Lele, S. K., Compact finite difference schemes with spectral-like resolution, J. Compu. Phys., Vol. 103, 1992, pp. 16-42.
24. Hirsch, Ch., Numerical Computation of Internal and External Flows, Vol. 2, Computational Methods for Inviscid and Viscous Flows, John Wiley & Sons Chichester, 1990.
25. Ducros, F., Laporte, F., Souleres, T., Guinot, V. Moinat, P., and Caruelle, B., "High-order fluxes for conservative skew-symmetric-like schemes in struc tured meshes: application to compressible flows, J Comput. Phys., Vol. 161, 2000, pp. 114-139.
26. Peyret, R., and Taylor, T. D., Computational methods for fluid flows, Springer Verlag, New-York, 1983.
27. Von Kaenel, R., Adams, N. A., Kleiser, L., and Vos J. B., The Approximate Deconvolution Method for Large-Eddy Simulation of Compressible Flows with Finite Volume Schemes, Journal of Fluids Engineering, Vol. 125, No. 2, 2003, pp. 375-381.
28. Jameson, A., Schmidt, W., and Turkel, E. Numerical Solution of the Euler Equations by Finite Volume Methods using Runge-Kutta Time Stepping Schemes, AIAA Paper 81-1259, July 1981.
29. Roberts, TH. W., The behavior of flux difference splitting schemes near slowly moving shock waves, J. Comput. Phys., Vol. 90, 1990, pp. 141-160.
30. Woodward, P., and Colella, P., The numerical simulation of two-dimensional flow with strong shocks, J. Comput. Phys., Vol. 54, 1984, pp. 115-173.