Direct numerical simulation of a separated turbulent boundary layer

Journal of Fluid Mechanics

Volumn 370, Issue , 1998, Pages 175-201

  Na, Y ^a   Moin, P ^a,b  

^a Stanford University   (United States)

^b NASA AMES RESEARCH CENTER   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BUBBLES (IN FLUIDS); COMPUTER SIMULATION; FLOW PATTERNS; INCOMPRESSIBLE FLOW; KINETIC ENERGY; NAVIER STOKES EQUATIONS; REYNOLDS NUMBER; SHEAR FLOW; SHEAR STRESS; TURBULENT FLOW; VORTEX FLOW;

REYNOLDS SHEAR STRESSES; STROUHAL NUMBER; SUCTION-BLOWING VELOCITY DISTRIBUTION;

BOUNDARY LAYER FLOW;

EID: 0032163567     PISSN: 00221120     EISSN: None     Source Type: Journal    
DOI: 10.1017/S002211209800189X     Document Type: Article

References (30)

1. ADAMS, E. W. & EATON, J. K. 1988 An LDV study of the backward-facing step flow including the effects of velocity bias. Trans. ASME J. Fluids Engng 110, 275-282.
2. ALVING, A. E. & FERNHOLZ, H. H. 1996 Turbulence measurements around a mild separation bubble and downstream of reattachment. J. Fluid Mech. 322, 297-328.
3. BRILEY, W. R. & MCDONALD, H. 1975 Numerical prediction of incompressible separation bubbles. J. Fluid Mech. 69, 631-656.
4. CHANDRUSUDA, C. & BRADSHAW, P. 1981 Turbulent structure of a reattaching mixing layer. J. Fluid Mech. 110, 171-194.
5. COLEMAN, G. N. & SPALART, P. R. 1993 Direct numerical simulation of a small separation bubble. In Near-Wall Turbulence Flows (ed. C. G. Speziale & B. E. Launder), pp. 277-286. Elsevier.
6. CUTLER, A. D. & JOHNSTON, J. P. 1984 Adverse pressure gradient and separating turbulent boundary layer flows: The effect of disequilibrium in initial conditions. Rep. MD-46. Thermosciences Div., Mech. Engng Dept., Stanford University.
7. HARLOW, F. H. & WELCH, J. E. 1965 Numerical calculation of time dependent viscous incompressible flow of fluid with free surface. Phys. Fluids 8, 2182-2189.
8. KLINE, S. J., CANTWELL, B. J. & LILLEY, G. M. 1982 AFOSR-HTTM-Stanford Conference on Complex Turbulent Flows: Comparison of Computation and Experiment, 2.
9. LE, H. & MOIN, P. 1991 An improvement of fractional step methods for the incompressible Navier-Stokes equations. J. Comput. Phys. 92, 369-379.
10. LE, H., MOIN, P. & KIM, J. 1997 Direct numerical simulation of turbulent flow over a backward facing step. J. Fluid Mech. 330, 349-374.
11. LEE, S., LELE, S. K. & MOIN, P. 1992 Simulation of spatially evolving turbulence and the applicability of Taylor's hypothesis in compressible flow. Phys. Fluids A 4, 1521-1530.
12. LOWERY, P. S. & REYNOLDS, W. C. 1986 Numerical simulation of a spatially-developing, forced plane mixing layer. Rep. TF-26. Thermosciences Div., Dept. of Mech. Engng, Stanford University.
13. MAHESH, K., MOIN, P. & LELE, S. K. 1996 The interaction of a shock wave with a turbulent shear flow. Rep. TF-69. Thermosciences Div., Dept. of Mech. Engng, Stanford University.
14. NA, Y. & MOIN, P. 1996 Direct numerical simulation of turbulent boundary layer with adverse pressure gradient and separation. Rep. TF-68. Thermosciences Div., Dept. of Mech. Engng, Stanford University.
15. PATRICK, W. P. 1987 Flow filed measurements in a separated and reattached flat plate turbulent boundary layer. NASA Contractor Rep. 4052.
16. PAULEY, L. L., MOIN, P. & REYNOLDS, W. C. 1990 The structure of two-dimensional separation. J. Fluid Mech. 220, 397-411.
17. PERRY, A. E. & FAIRLIE, B. D. 1975 A study of turbulent boundary-layer separation and reattachment. J. Fluid Mech. 69, 657-672.
18. PRESS, W. H., FLANNERY, B. P., TEUKOLSKY, S. A. & VETTERLING, W. T. 1992 Numerical Recipes in Fortran, 2nd. edn, pp. 644-649. Cambridge University Press.
19. ROGERS, M. & MOSER, R. 1993 Direct numerical simulation of a self similar turbulent mixing layer. Phys. Fluids A 6, 903-923.
20. SHILOH, K., SHIVAPRASAD, B. G. & SIMPSON, R. L. 1981 The structure of a separating turbulent boundary layer. Part 3. Transverse velocity measurements. J. Fluid Mech. 113, 75-90.
21. SIMPSON, R. L. 1981 A review of some phenomena in turbulent flow separation in turbulent flow separation. Trans. ASME: J. Fluids Engng 103, 520-533.
22. SIMPSON, R. L. 1985 Two-dimensional turbulent separated flow AGARDograph 287, vol. 1.
23. SIMPSON, R. L. Turbulent boundary layer separation. Ann. Rev. Fluid Mech. 21, 205-234.
24. SIMPSON, R. L. 1991 The structure of the near-wall region of two-dimensional turbulent separated flow. Phil. Trans. R. Soc. Lond. A 336, 5-17.
25. SIMPSON, R. L., CHEW, Y. T. & SHIVAPRASAD, B. G. 1981a The structure of a separating turbulent boundary layer. Part 1. Mean flow and Reynolds stresses. J. Fluid Mech. 113, 23-51.
26. SIMPSON, R. L., CHEW, Y. T. & SHIVAPRASAD, B. G. 1981b The structure of a separating turbulent boundary layer. Part 2. Higher-order turbulence results. J. Fluid Mech. 113, 53-73.
27. SIMPSON, R. L., STRICKLAND, J. H. & BARR, P. W. 1977 Features of a separating turbulent boundary layer in the vicinity of separation. J. Fluid Mech. 79, 553-594.
28. θ = 1410. J. Fluid Mech. 187, 61-98.
29. SPALART, P. R., MOSER, R. D. & ROGERS 1991 Spectral methods for the Navier-Stokes equations with one infinite and two periodic directions. J. Comput. Phys. 96, 297-324.
30. WATMUFF, J. H. An experimental investigation of a low Reynolds number turbulent boundary layer subject to an adverse pressure gradient. Ann. Res. Briefs, Center for Turbulence Research, NASA Ames Research Center/Stanford University, pp. 37-49.