Secondary instability of cross-flow vortices in Falkner-Skan-Cooke boundary layers

Journal of Fluid Mechanics

Volumn 368, Issue , 1998, Pages 339-357

  Högberg, Markus ^a   Henningson, Dan ^a,b  

^a ROYAL INSTITUTE OF TECHNOLOGY   (Sweden)

^b Aeronautical Research Institute of Sweden   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL FLUID DYNAMICS; COMPUTER SIMULATION; CORRELATION METHODS; EIGENVALUES AND EIGENFUNCTIONS; SHEAR FLOW; VORTEX FLOW;

CROSS-FLOW VERTEX; FALKNER-SKAN-COOKE (FSC) BOUNDARY LAYERS; SPATIAL DIRECT NUMERICAL SIMULATIONS (DNS);

BOUNDARY LAYER FLOW;

EID: 0032139577     PISSN: 00221120     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0022112098001931     Document Type: Article

References (30)

1. BERTOLOTTI, F. P., HERBERT, T. & SPALART, P. R. 1992 Linear and nonlinear stability of the Blasius boundary layer. J. Fluid Mech. 242, 441-474.
2. BIPPES, H. 1991 Experiments on transition in three-dimensional accelerated boundary-layer flows. Proc. RAS Conf. on Boundary layer transition and control, Cambridge, England.
3. BREUER, K. S. & KURAISHI, T. 1994 Transient growth in two-and three-dimensional boundary layers. Phys. Fluids 6, 1983-1993.
4. BUTLER, K. M. & FARRELL, B. F. 1992 Three-dimensional optimal perturbations in viscous shear flow. Phys. Fluids A 4, 1637-1650.
5. CHOUDHARI, M. 1994 Roughness induced generation of crossflow vortices in three-dimensional boundary layers. Theor. Comput. Fluid Dyn. 6, 1-30.
6. COOKE, J. C. 1950 The boundary layer of a class of infinite yawed cylinders. Proc. Camb. Phil. Soc. 46, 645-648.
7. DEYHLE, H. & BIPPES, H. 1996 Disturbance growth in an unstable three-dimensional boundary layer and its dependence on environmental conditions. J. Fluid Mech. 316, 73-113.
8. FISCHER, T. M. & DALLMANN, U. 1991 Primary and secondary stability analysis of a three-dimensional boundary-layer flow. Phys. Fluids A 3, 2378-2391.
9. GREGORY, N., STUART, J. T. & WALKER, W. S. 1955 On the stability of three-dimensional boundary layers with application to the flow due to a rotating disk. Phil. Trans. R. Soc. Lond. A 248, 155.
10. HANIFI, A., HENNINGSON, D., HEIN, S., BERTOLOTTI. F. P. & SIEMEN, M. 1994 Linear nonlocal instability analysis - the linear NOLOT code. FFA TN 1994-54.
11. HENNINGSON, D. S. 1995 Bypass transition and linear growth mechanisms. In Advances in Turbulence V (ed. R. Benzi), pp. 190-204. Kluwer.
12. HÖGBERG, M. & HENNINGSON, D. S. 1996 Cross-flow vortices and their secondary instability in Falkner-Skan-Cooke boundary layers. FFA TN 1996-60.
13. KOHAMA, Y., SARIC, W. S. & HOOS, J. A. 1991 A high-frequency, secondary instability of crossflow vortices that leads to transition. Proc. RAS Conf. on Boundary-Layer Transition and Control, Cambridge University, April 8-12.
14. LERCHE, T. 1997 Experimentelle Untersuchung nichtlinearen Strukturbildung im Transitionsprozeß einer instabilen Grenzschicht. Fort scrittberichte, VDI, Reihe 7: Strömungstechnik, Nr. 310.
15. LINGWOOD, R. J. 1995 Absolute instability of the boundary layer on a rotating disc. J. Fluid Mech. 299, 17-33.
16. LINGWOOD, R. J. 1996 An experimental study of absolute instability of the rotating-disc boundary-layer flow. J. Fluid Mech. 314, 373-405.
17. LINGWOOD, R. J. 1997 On the impulse response for swept boundary-layer flows. J. Fluid Mech. 344, 317-334.
18. LUNDBLADH, A., HENNINGSON, D. S. & JOHANSSON, A. V. 1992 An efficient spectral integration method for the solution of the Navier-Stokes equations. FFA TN 1992-28.
19. LUNDBLADH, A., SCHMID, P. J., BERLIN, S. & HENNINGSON, D. S. 1994 Simulation of bypass transition for spatially evolving disturbances. AGARD-CP 551, 18-1, 18-13.
20. MALIK, M. R., LI, F. & CHANG, C.-L. 1994 Crossflow disturbances in three-dimensional boundary layers: nonlinear development, wave interaction and secondary instability. J. Fluid Mech. 268, 1-36.
21. MORKOVIN, M. V. 1969 On the many faces of transition. In Viscous Drag Reduction (ed. C. S. Wells), pp. 1-31. Plenum.
22. MORKOVIN, M. V. 1977 Instability, transition to turbulence and predictability. AGARDograph 236.
23. MÜLLER, B., BESTER, H. & FASEL, H. 1993 Numerical simulation of the spatial disturbance development in transitional boundary layers along a swept plate. In Near-Wall Turbulent Flows (ed. R. M. C. So, C. G. Speziale & B. E. Launder). Elsevier.
24. MÜLLER, B. & BIPPES, H. 1988 Experimental study of instability modes in a three-dimensional boundary layer. AGARD-CP 438, No. 18.
25. REED, H. L. & SARIC, W. S. 1989 Stability of three-dimensional boundary layers. Ann. Rev. Fluid Mech. 21, 235-284
26. REDDY, S. C. & HENNINGSON, D. S. 1993 Energy growth in viscous channel flows. J. Fluid Mech. 252, 209-238.
27. SCHLICHTING, H. 1979 Boundary-Layer Theory, 7th Edn. McGraw-Hill.
28. SPALART, P. R., CROUCH, J. D. & NG, L. L. 1994 Numerical study of realistic perturbations in three-dimensional boundary layers. ACARD-CP 551, 30-1-30-10.
29. TREFETHEN, L. N., TREFETHEN, A. E., REDDY, S. C. & DRISCOLL, T. A. 1993 Hydrodynamic stability without eigenvalues. Science 261, 578-584.
30. WINTERGERSTE, T. & KLEISER, L. 1996 Direct numerical simulation of transition in a three-dimensional boundary layer. In Transitional Boundary Layers in Aeronautics (ed. R. W. A. M. Henkes & J. L. van Ingen), pp. 145-153. North Holland.