Sensitivity analysis of initial condition parameters on the transitional temporal turbulent mixing layer

Journal of Turbulence

Volumn 9, Issue , 2008, Pages 1-28

  Fathali, M ^a   Meyers, J ^a   Rubio, G ^a   Smirnov, S ^b   Baelmans, M ^a  

^a Department of Mechanical Engineering ^*  (Belgium)

^b VRIJE UNIVERSITEIT BRUSSEL   (Belgium)

Author keywords

Direct numerical simulation; Divergence free operator; Initial condition; Stochastic turbulence; Temporal mixing layer

Indexed keywords

DIRECT NUMERICAL SIMULATION; FLOW FIELDS; FLOW VELOCITY; STOCHASTIC MODELS; TURBULENCE; TURBULENT FLOW;

COMPUTER SIMULATION; PARAMETERIZATION; SENSITIVITY ANALYSIS; STOCHASTICITY; TEMPORAL ANALYSIS; TURBULENT MIXING;

EID: 50849133538     PISSN: None     EISSN: 14685248     Source Type: Journal    
DOI: 10.1080/14685240801964912     Document Type: Article

References (38)

1. Hussain, A. K. M. F. and Zedan, M. F. (1978) Effects of the initial condition on the axi-symmetric free shear layer: Effects of the initial momentum thickness. Phys. Fluids, 21, pp. 1100-1112.
2. Dziomba, B. and Fiedler, H. E. (1985) Effect of initial conditions on two-dimensional free shear layers. J. Fluid Mech., 152, pp. 419-442.
3. Bell, J. H. (1990) Development of a two-stream mixing layer from tripped and untripped boundary layer. AIAA J., 28, pp. 2034-2042.
4. Oh, C. K. and Loth, E. (1996) Effects of initial conditions on spatially evolving compressible shear layer simulations. Int. J. Comput. Fluid Dyn., 6, pp. 307-319.
5. Rogers, M. M. and Moser, R. D. (1992) The three-dimensional evolution of a plane mixing layer: The Kelvin-Helmholtz rollup. J. Fluid Mech., 243, pp. 183-226.
6. Moser, R. D. and Rogers, M. M. (1993) The three-dimensional evolution of a plane mixing layer: Pairing and transition to turbulence. J. Fluid Mech., 247, pp. 275-320.
7. Balaras, E., Piomelli, U. and Wallace, J. M. (2001) Self-similar states in turbulent mixing layers. J. Fluid Mech., 446, pp. 1-24.
8. Rogers, M. M. and Moser, R. D. (1994) Direct simulation of a self-similar turbulent mixing layer. Phys. Fluids, 6, pp. 903-923.
9. Rogers, M. M., Moser, R. D. and Buell, J. C. (1993) A direct comparison of spatially and temporally evolving mixing layers. Bull. Am. Phys. Soc., 35, p. 2294.
10. Browand, F. K. and Latigo, B. O. (1979) Growth of the two-dimensional mixing layer from a turbulent and nonturbulent boundary layer. Phys. Fluids, 22, pp. 1011-1019.
11. Hamba, F. (1987) Large eddy simulation of a turbulent mixing layer. J. Phys. Soc. Japan, 56, pp. 2721-2732.
12. Schlüter, J. U., Pitsch, H. and Moin, P. (2003) Boundary conditions for LES in coupled simulations
13. Ragab, S. A. and Wu, J. L. (1989) Linear instabilities in two-dimensional compressible mixing layers. Phy. Fluids, 1, pp. 957-966.
14. Wasistho, B., Geurts, B. J. and Kuerten, J. G. M. (1997) Simulation techniques for spatially evolving instabilities in compressible flow over a flat plate. Comput. Fluids, 26, pp. 713-739.
15. Drazin, P. G. and Howard, L. N. (1966) Hydrodynamic stability of parallel flow of inviscid fluid. Adv. Appl. Mech., 7, pp. 1-89.
16. Drazin, P. G. and Reid, W. H. (1999) Hydrodynamic Stability, Cambridge University Press
17. Kondo, K., Mochida, A. and Murakami, S. (1997) Generation of velocity fluctuations for inflow boundary conditions of LES. J. Wind Eng. Ind. Aerodyn., 67, pp. 51-64.
18. Kondo, K. and Tsuchiya, M. (2002) Generation of inflow turbulent boundary layer for LES computation. Wind Struct., 4, pp. 209-226.
19. Lund, T. S., Wu, X. and Squires, K. D. (1998) Generation of turbulent inflow data for spatially-developing boundary layer simulations. J. Comput. Phys., 140, pp. 233-258.
20. Maruyama, T., Rodi, W., Maruyama, Y. and Hiraoka, H. (1999) Large eddy simulation of the turbulent boundary layer behind roughness elements using an artificially generated inflow. J. Wind Eng. Ind. Aerodyn., 83, pp. 381-392.
21. Iizuka, S. (1999) LES of flow past 2D cylinder with imposed inflow turbulence. Wind Eng., 2, pp. 1291-1298.
22. Stanley, S. A., Sarkar, S. and Mellado, J. P. (2002) A study of the flow-field evolution and mixing in a planar turbulent jet using direct numerical simulation. J. Fluid Mech., 450, pp. 377-407.
23. Lee, S., Lele, S. K. and Moin, P. (1992) Simulation of spatially evolving turbulence and the applicability of Taylor's hypothesis in compressible flow. Phys. Fluids A, 4, pp. 1521-1530.
24. Klein, M., Sadiki, A. and Janicka, J. (2003) A digital filter based generation of inflow data for spatially developing direct numerical or large eddy simulations. J. Comput. Phys., 186, pp. 652-665.
25. Lin, C. C. (1953) On Taylor's hypothesis and the acceleration terms in the Navier-Stokes equations. Q. Appl. Math, 10, pp. 295-306.
26. Monin, A. S. and Yaglom, A. M. (1975) Statistical fluid mechanics: Mechanics of turbulence, p. 2. MIT Press
27. Pope, S. B. (2000) Turbulent Flows, Cambridge University Press
28. Vreman, B. (1995) Direct and large-eddy simulation of the compressible turbulent mixing layer, Ph.D. thesis. Department of Applied Mathematics, University of Twente
29. Bogdanoff, D. W. (1983) Compressibility effects in turbulent shear layers. AIAA J., 21, p. 926.
30. Pantano, C. and Sarkar, S. (2002) A study of compressibilty effects in the high-speed turbulent shear layer using direct simulation. J. Fluid Mech., 451, pp. 329-371.
31. Oh, C. K. and Loth, E. (1995) Unstructured grid simulation of spatially evolving supersonic shear layer. AIAA J., 33, pp. 1229-1237.
32. Grinstein, F. F. (2004) Introduction: Boundary conditions for large eddy simulation. AIAA J., 42, p. 437.
33. George, W. K. and Davidson, L. (2004) Role of initial conditions in establishing asymptotic flow behavior. AIAA J., 42, pp. 438-447.
34. Hilborn, R. C. (1994) Chaos and Nonlinear Dynamics, Oxford University Press
35. Li, N., Balaras, E. and Piomelli, U. (2000) Inflow conditions for large-eddy simulations of mixing layers. Phys. Fluids, 12, p. 935.
36. Smirnov, A., Shi, S. and Celik, I. (2001) Random flow generattion technique for large eddy simulations and particle-dynamics modeling. J. Fluids Eng., 123, pp. 359-371.
37. Tennekes, H. and Lumley, J. L. (1972) A First Course in Turbulence, MIT Press
38. Domaradzki, J. A. and Rogallo, R. S. (1990) Local energy transfer and nonlocal interactions in homogeneous, isotropic turbulence. Phys. Fluids A, 2, pp. 413-426.