Large eddy simulations using the subgrid-scale estimation model and truncated Navier-stokes dynamics

Theoretical and Computational Fluid Dynamics

Volumn 15, Issue 6, 2002, Pages 421-450

  Domaradzki, J Andrzej ^a   Loh, Kuo Chieh ^a   Yee, Patrick P ^a,b  

^a University of Southern California ^*  (United States)

^b AEROSPACE CORPORATION   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; MATHEMATICAL MODELS; NAVIER STOKES EQUATIONS; TENSORS; TURBULENCE;

CARTESIAN DIRECTION; ISOTROPIC TURBULENCE; LARGE EDDY SIMULATION (LES); NAVIER-STOKES DYNAMICS;

TURBULENT FLOW;

COMPUTER SIMULATION; MATHEMATICAL MODELS; NAVIER STOKES EQUATIONS; TENSORS; TURBULENCE; TURBULENT FLOW;

CHANNEL FLOW; ESTIMATION METHOD; FLOW MODELING; LARGE EDDY SIMULATION; NAVIER-STOKES EQUATIONS; TURBULENCE;

EID: 23044533364     PISSN: 09354964     EISSN: 14322250     Source Type: Journal    
DOI: 10.1007/s00162-002-0056-y     Document Type: Article

References (53)

1. Bardina, J., Ferziger, J.H., and Reynolds, W.C. (1983). Improved turbulence models based on large eddy simulation of homogeneous incompressible turbulence. Report TF-19, Stanford University.
2. Borue, V., and Orszag, S.A. (1998). Local energy flux and subgrid-scale statistics in three-dimensional turbulence. J. Fluid Mech., 366, 1.
3. Chan, D.C. (1996). Effects of rotation on turbulent convection: direct numerical simulation using parallel computers. Ph.D. Thesis, University of Southern California.
4. Comte-Bellot, G., and Corrsin, S. (1966). The use of a contraction to improve isotropy of grid generated turbulence. J. Fluid Mech. 25, 657.
5. Domaradzki, J.A., and Loh, K.C. (1999). The subgrid-scale estimation model in the physical space. Phys. Fluids, 11, 2330.
6. Domaradzki, J.A., and Saiki, E.M. (1997). A subgrid-scale model based on the estimation of unresolved scales of turbulence. Phys. Fluids 9, 2148.
7. Domaradzki, J.A., and Yee, P.P. (2000). The subgrid-scale estimation model for high Reynolds number turbulence. Phys. Fluids 12, 193.
8. Domaradzki, J.A., Liu, W., and Brachet, M.E. (1993). An analysis of subgrid-scale interactions in numerically simulated isotropic turbulence. Phys. Fluids A 5, 1747.
9. Domaradzki, J.A., Dubois, T., and Honein, A. (1998). The Subgrid-scale estimation model applied to large eddy simulations of compressible turbulence. Proceedings of the 1998 Summer Program, Center for Turbulence Research, NASA Ames/Stanford, p. 351.
10. Dubois, T., Jauberteau, F., and Temam, R. (1999). Dynamic Multilevel Methods and the Numerical Simulation of Turbulence. Cambridge University Press, Cambridge.
11. Foias, C., Manley, O.P., and Temam, R. (1991). Approximate inertial manifolds and effective eddy viscosity in turbulent flows. Phys. Fluids A 3, 898.
12. Galperin, B., and Orszag, S.A. eds. (1993). Large Eddy Simulation of Complex Engineering and Geophysical Flows. Cambridge University Press, Cambridge.
13. Germano, M. (1986). Differential filters for the large eddy simulation of turbulent flows. Phys. Fluids 29, 1755.
14. Geurts, B.J. (1997). Inverse modeling for large-eddy simulation. Phys. Fluids 9, 3585.
15. Ghosal, S., and Moin, P. (1995). The basic equations for the large eddy simulation of turbulent flows in complex geometry. J. Comput. Phys. 118, 24.
16. Gilbert, N., and Kleiser, L. (1991). Turbulence model testing with the aid of direct numerical simulation results Proceedings of 8th Symposium on Turbulent Shear Flows, Munich.
17. Härtel, C., Kleiser, L., Unger, F., and Friedrich, R. (1994). Subgrid-scale energy transfer in the near-wall region of turbulent flows. Phys. Fluids 6, 3130.
18. Horiuti, K. (2001). Rotational transformation and geometrical correlation of subgrid-scale models. In Modern Simulations Strategies for Turbulent Flow, (B.J. Geurts ed.), R.T. Edwards. Philadelphia, pp. 123-140.
19. Hylin, E.G., and McDonough, J.M. (1999). Chaotic small-scale velocity fields as prospective models for unresolved turbulence in an addititve decomposition of the Navier-Stokes equations. Int. J. Fluid Mech. Res. 26, 164.
20. Kerr, R.M. (1990). Velocity, scalar and transfer spectra in numerical turbulence. J. Fluid Mech. 211, 309.
21. Kerr, R.M., Domaradzki, J.A., and Barbier, G. (1996). Small-scale properties of nonlinear interactions and subgrid-scale energy transfer in isotropic turbulence. Phys. Fluids 8, 197.
22. Kim, J., and Moin, P. (1985). Application of a fractional-step method to incompressible Navier-Stokes equations. J. Comput. Phys. 59, 308.
23. Kimmel, S.J., and Domaradzki, J.A. (2000). Large eddy simulations of Rayleigh-Bénard convection using subgrid scale estimation model. Phys. Fluids 12, 169.
24. Kuerten, J.G.M., Geurts, B.J., Vreman, A.W., and Germane, M. (1999). Dynamic inverse modeling and its testing in large-eddy simulations of the mixing layer. Phys. Fluids 11, 3778.
25. Langford, J.A., and Moser, R.D. (1999). Optimal LES formulations for isotropic turbulence. J. Fluid Mech. 398, 321.
26. Leonard, A. (1974). Energy cascade in large eddy simulations of turbulent fluid flow. Adv. Geophys., 18, 237.
27. Leonard, A. (1997). Large-eddy simulation of chaotic convection and beyond. AIAA Paper No. 97-0204.
28. Lesieur, M. (1990). Turbulence in Fluids, 2nd ed. Kluwer, Dordrecht.
29. Lesieur, M., and Métais, O. (1995). New trends in large-eddy simulations of turbulence. Annu. Rev. Fluid Mech. 28, 45.
30. Leslie, D.C., and Quarini, G.L. (1979). The application of turbulence theory to the formulation of subgrid modelling procedures. J. Fluid Mech. 91, 65.
31. Ling, S. C., and Huang, T. T. (1970). Decay of weak turbulence. Phys. Fluids. 11, 2912.
32. Liu, S., Meneveau, C., and Katz, J. (1994). On the properties of similarity subgrid-scale models as deduced from measurements in a turbulent jet. J. Fluid Mech. 275, 83.
33. Loh, K.-C. (2000). The subgrid-scale estimation procedure in the physical space representation. Ph.D. Thesis, University of Southern California.
34. Loh, K.-C., and Domaradzki, J.A. (1999). The subgrid-scale estimation model on non-uniform grids. Phys. Fluids 11, 3786.
35. Meneveau, C., and Katz, J. (2000). Scale-invariance and turbulence models for large-eddy simulation. Annu. Rev. Fluid Mech. 32, 1.
36. O'Neil, J., and Meneveau, C. (1997). Subgrid-scale stresses and their modelling in a turbulent plane wake. J. Fluid Mech. 349, 253.
37. Piomelli, U. (1993). High Reynolds number calculations using the dynamic subgrid-scale model. Phys. Fluids A 5, 1484.
38. Piomelli, U. (1999). Large-eddy simulation: achievements and challenges. Prog. Aerosp. Sci. 35, 335.
39. Piomelli, U., Cabot, W.H., Moin, P., and Lee, S. (1991). Subgrid-scale backscatter in turbulent and transitional flows. Phys. Fluids A 3, 1766.
40. Rogallo, R.S. (1981). Numerical Experiments in Homogeneous Turbulence. NASA Technical Memorandum, 81315.
41. Scotti, A., and Meneveau, C. (1997). Fractal model for course-grained nonlinear partial differential equations. Phys. Rev. Lett. 78, 867.
42. Scotti, A., and Meneveau, C. (1999). A fractal model for large eddy simulation of turbulent flow. Physica D 127, 198.
43. Shah, K.B., and Herziger, J.H. (1995). A new non-eddy viscosity subgrid-scale model and its application to channel flow, in Annual Research Briefs, p. 73 Center for Turbulence Research, NASA Ames-Stanford University.
44. Stolz, S., and Adams, N.A. (1999). An approximate deconvolution procedure for large-eddy simulations. Phys. Fluids 11, 1699.
45. Stolz, S., Adams, N.A., and Kleiser, L. (2001). An approximate deconvolution model for large-eddy simulation with application to incompressible wall-bounded flows. Phys. Fluids 13, 997.
46. Sullivan, N.P., Mahalingham, S., and Kerr, R.M. (1994). Deterministic forcing of homogeneous, isotropic turbulence. Phys. Fluids A 6, 1612.
47. Vreman, A.W., Geurts, G.J., and Kuerten, J.G.M. (1996). Large eddy simulation of the temporal mixin layer using the Clark model. Theor. Comput. Fluid Dynanics 8, 309.
48. Wei, T., and Willmarth, WAV. (1989). Reynolds-number effects on the structure of a turbulent channel flow. J. Fluid Mech. 204, 57.
49. Winckelmans, G.S., Wray, A.A., Vasilyev, O.V., and Jeanmart, H. (2001). Explicit-filtering large-eddy simulation using the tensor diffusivity model supplemented by a dynamic Smagorinsky term. Phys. Fluids 13, 1385.
50. Yee, P.P. (2000). A velocity estimation model for large eddy simulations of high Reynolds number homogeneous, isotropic turbulence. Ph.D. Thesis, University of Southern California.
51. Yeung, P.K., and Pope, S.B. (1988). An algorithm for tracking fluid particles in numerical simulations of homogeneous turbulence. J. Comput. Phys. 79, 531.
52. Zhou, Y., Hossain, M., and Vahala, G. (1989). A critical look at the use of filters in large eddy simulations. Phys. Lett. A, 139, 330.
53. Zhou, Y., Brasseur, J.G., Juneja, A., and Wyngaard, J.C. (2001). A resolvable subfilter-scale model specific to large-eddy simulation of near-wall turbulence. Phys. Fluids 13, 2602.