Direct numerical simulation of a supersonic turbulent boundary layer at Mach 2.5

Journal of Fluid Mechanics

Volumn 414, Issue , 2000, Pages 1-33

  Guarini, Stephen E ^a   Moser, Robert D ^b   Shariff, Karim ^a   Wray, Alan ^a  

^a NASA AMES RESEARCH CENTER   (United States)

^b UNIVERSITY OF ILLINOIS AT URBANA CHAMPAIGN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY LAYER; SUPERSONIC FLOW; TURBULENCE;

EID: 0033859289     PISSN: 00221120     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0022112000008466     Document Type: Article

References (48)

1. ADAMS, N. A., MAEDER, T., GUO, Y. & KLEISER, L. 1998 Direct simulation of turbulent supersonic boundary layers by an extended temporal approach. Submitted to J. Fluid Mech.
2. BARDINA, J. E., HUANG, P. G. & COAKLEY, T. J. 1980 Turbulence modeling validation, testing, and development. NASA Tech. Mem. 110446.
3. BELL, D. M. & FERZIGER, J. H. 1993 Turbulent boundary layer DNS with passive scalars. In Near-Wall Turbulent Flows (ed. R. M. C. So, C. G. Speziale, B. E. Launder), pp. 327-336, Elsevier.
4. BERTOLOTTI, F. P., HERBERT, TH. & SPALART, P. R. 1992 Linear and nonlinear stability of the Blasius boundary layer. J. Fluid Mech. 242, 441-474.
5. CEBECI, T. & BRADSHAW, P. 1977 Momentum Transfer in Boundary Layers. Hemisphere.
6. COLEMAN, G. N., KIM, J. & MOSER, R. D. 1995 A numerical study of turbulent supersonic isothermal-wall channel flow. J. Fluid Mech. 305, 159-183.
7. COLES, D. 1954 Measurements of turbulent friction on a smooth flat plate in supersonic flow J. Aero. Sci. 21, 433-448.
8. COLES, D. 1956 The law of the wake in the turbulent boundary layer. J. Fluid Mech. 1, 191-226.
9. DE BOOR, C. 1978 A Practical Guide to Splines. Springer.
10. ELÉNA, M. & GAVIGLIO, J. 1993 Compressible turbulent boundary layer: survey of methods of analysis and results. La Recherche Aérospatiale 2, 1-21.
11. FERNHOLZ, H. H & FINLEY, P. J. 1980 A critical commentary on mean flow data for two-dimensional compressible boundary layers. AGARD-AG-253.
12. GAVIGLIO, J. 1987 Reynolds analogies and experimental study of heat transfer in the supersonic boundary layer, Intl J. Heat Mass Transfer. 30, 911-926.
13. GILES, M. B. 1989 Non-reflecting boundary conditions for Euler equation calculations. AIAA 89-1942-CP.
14. GILES, M. B. 1990 Nonreflecting boundary conditions for Euler equation calculations. AIAA J. 28, 2050-2058.
15. GUARINI, S. 1998 Direct numerical simulation of supersonic turbulent boundary layers. PhD thesis, Stanford University.
16. GUO, Y. & ADAMS, N. A. 1994 Numerical investigation of supersonic turbulent boundary layers with high wall temperature. In Proc. 1994 Summer Program of the Center for Turbulence Research, Stanford University, pp. 245-267.
17. HATAY, F. F. & BIRINGEN, S. 1995 Direct numerical simulation of low-Reynolds number supersonic turbulent boundary layers. AIAA Paper 95-0581.
18. HUANG, P. G., COLEMAN, G. N. & BRADSHAW, P. 1995 Compressible turbulent channel flows: DNS results and modeling. J. Fluid Mech. 305, 185-218.
19. JIMENEZ, J. & MOIN, P. 1991 The minimal flow unit in near-wall turbulence. J. Fluid Mech. 225, 213-240.
20. KIM, J., MOIN, P. & MOSER, R. 1987 Turbulence statistics in fully developed channel flow at low Reynolds number. J. Fluid Mech. 177, 133-166.
21. KISTLER, A. L. 1959 Fluctuation measurements in a supersonic turbulent boundary layer. Phys. Fluids 2, 290-296.
22. KRAVCHENKO, A. G., MOIN, P. & MOSER, R. D. 1996 Zonal embedded grids for numerical simulation of wall-bounded turbulent flows. J. Comput. Phys. 127, 412-423.
23. LAUFER, J. 1964 Some statistical properties of the pressure field radiated by a turbulent boundary layer. Phys. Fluids 7, 1191-1197.
24. LELE, S. K. 1994 Compressibility effects on turbulence. Ann. Rev. Fluid Mech. 26, 211-254.
25. LOULOU, P. 1996 Direct numerical simulation of incompressible pipe flow using a b-spline spectral method. PhD thesis, Stanford University.
26. LUND, T. S., WU, X. & SQUIRES K. D. 1998 Generation of turbulent inflow data for spatially-developing boundary layer simulations. J. Comput. Phys. 140, 233-258.
27. MORKOVIN, M. V. 1962 Effects of compressibility on turbulent flows. In Mécanique de la Turbulence (ed. A. Favre) CNRS, pp. 367-380.
28. RAI, M. M., GATSKI, T. B. & ERLEBACHER, G. 1995 Direct simulation of spatially evolving compressible turbulent boundary layers. AIAA Paper 95-0583.
29. RAO, R. 1997 Direct numerical simulation of turbulent supersonic jets. PhD thesis, University of Minnesota.
30. REICHARDT, H. 1951 Complete representation of the turbulent velocity distribution in smooth pipes. Z. Angew Math. Mech. 31, 208-219.
31. RUBESIN, M. W. 1990 Extra compressibility terms for Favre-averaged two-equations models of inhomogeneous turbulent flows. NASA CR-177556.
32. SARKAR, S. 1995 The stabilizing effect of compressibility in turbulent shear flow. J. Fluid Mech. 282, 163-186.
33. SARKAR, S., ERLEBACHER, G., HUSSAINI, M. Y. & KREISS, H. O. 1991 The analysis and modeling of dilatational terms in compressible turbulence. J. Fluid Mech. 227, 473-493.
34. SHARIFF, K. & MOSER, R. D. 1998 Two-dimensional mesh embedding for B-spline methods. J. Comput. Phys. 145, 471-488.
35. SMITH, D. R. & SMITS, A. J. 1993 Simultaneous measurement of velocity and temperature fluctuations in the boundary layer of a supersonic flow. Exp. Thermal Fluid Sci. 7, 221-229.
36. SMITS, A. J. & DUSSAUGE, J. P. 1996 Turbulent Shear Layers in Supersonic Flow. American Institute of Physics.
37. SPALART, P. R. 1988 Direct simulation of a turbulent boundary layer up to Rθ = 1410. J. Fluid Mech. 187, 61-98.
38. SPALART, P. R. & LEONARD, A. 1987 Direct numerical simulation of equilibrium turbulent boundary layers. In Turbulent Shear Flows 5 (ed. F. J. Durst et al.) Springer, pp. 234-252.
39. SPALART, P. R., MOSER, R. D. & ROGERS, M. M. 1991 Spectral methods for the Navier-Stokes equations with one infinite and two periodic directions. J. Comput. Phys. 96, 297-324.
40. SPALART, P. R. & WATMUFF, J. H. 1993 Experimental and numerical study of a turbulent boundary layer with pressure gradients. J. Fluid Mech. 249, 337-371.
41. SPINA, E. F., DONOVAN, J. F. & SMITS, A. J. 1991 Convection velocity in supersonic turbulent boundary layers. Phys. Fluids A 3, 3124-3126.
42. SPINA, E. F., SMITS, A. J. & ROBINSON, S. K. 1994 The physics of supersonic turbulent boundary layers. Ann. Rev. Fluid Mech. 26, 287-319.
43. SUBRAMANIAN, C. S. & ANTONIA, R. A. 1981 Effect of Reynolds number on a slightly heated turbulent boundary layer, Intl J. Heat Mass Transfer. 24, 1833-1846.
44. VAN DRIEST, E. R. 1951 Turbulent boundary layer in compressible fluids. J. Aero. Sci. 18, 145-160.
45. VAN DRIEST, E. R. 1955 The turbulent boundary layer with variable prandtl number. In 50 Jahre Grenzshichtforschung (ed. H. Gortler) Vieweg.
46. VAN DRIEST, E. R. 1956 On turbulent flow near a wall. J. Aero. Sci. 23, 1007-1011, 1036.
47. YOUNG, A. D. 1953 Boundary layers. In Modern Developments in Fluid Dynamics High Speed Flow, Vol. 1 (ed. L. Howarth et al.), pp. 375-475. Oxford University Press.
48. ZEMAN, O. 1990 Dilatation dissipation: The concept and application in modeling compressible mixing layers. Phys. Fluids A 2, 178-188.