Temporal large-eddy simulation of unstratified and stably stratified turbulent channel flows

International Journal of Heat and Fluid Flow

Volumn 28, Issue 6, 2007, Pages 1244-1261

  Tejada Martínez, Andrés E ^a   Grosch, Chester E ^b   Gatski, Thomas B ^b,c  

^a University of South Florida   (United States)

^b OLD DOMINION UNIVERSITY   (United States)

^c UNIVERSITÉ DE POITIERS   (France)

Author keywords

Channel flow; Stratified flow; Temporal large eddy simulation; Turbulent flow

Indexed keywords

LARGE EDDY SIMULATION; REYNOLDS NUMBER; TIME DOMAIN ANALYSIS; TURBULENT FLOW;

STRATIFIED FLOW; TIME-DOMAIN FILTERING;

CHANNEL FLOW;

CHANNEL FLOW; LARGE EDDY SIMULATION; REYNOLDS NUMBER; TIME DOMAIN ANALYSIS; TURBULENT FLOW;

EID: 36249031186     PISSN: 0142727X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijheatfluidflow.2007.06.002     Document Type: Article

References (18)

1. Armenio V., and Sarkar S. An investigation of stably stratified turbulent channel flow using large-eddy simulation. J. Fluid Mech. 459 (2002) 1-42
2. Armfield S.W., and Street R.L. Fractional step methods for the Navier-Stokes equations on non-staggered grids. ANZIAM J. 42 E (2000) C134-C156
3. Bardina, J., Ferziger, J.H., Reynolds, W.C., 1983. Improved turbulence models based on large eddy simulation of homogeneous, incompressible, turbulent flows. Stanford University Tech. Rep. TF-19.
4. Fringer, O.B., Armfield, S.W., Street, R.L., 2003. A nonstaggered curvilinear grid pressure correction method applied to interfacial waves. In: Proceedings of the 2nd International Conference on Heat Transfer, Fluid Mechanics, and Thermodynamics, Paper number FO1.
5. Gullbrand J., and Chow F.K. The effect of numerical errors and turbulence models in large-eddy simulation of channel flow, with and without explicit filtering. J. Fluid Mech. 495 (2003) 323-341
6. Horiuti K. The role of the Bardina model in large eddy simulation of turbulent channel flow. Phys. Fluids A 1 (1989) 426-428
7. Kim K., Moin P., and Moser R. Turbulence statistics in fully developed channel flow at low Reynolds number. J. Fluid Mech. 177 (1987) 133-166
8. Lilly D.K. A proposed modification of the Germano subgrid-scale closure. Phys. Fluids 3 (1992) 2746-2757
9. Lund, T.S., 1997. On the use of discrete filters for large-eddy simulation. In: Annu. Res. Briefs, Center for Turbulence Research, NASA Ames/Stanford University, pp. 83-95.
10. Morinishi Y., and Vasilyev O.V. A recommended modification to the dynamic two-parameter mixed subgrid scale model for large eddy simulation of turbulent flows. Phys. Fluids 13 (2001) 3400-3410
11. Pope S.B. Turbulent Flows (2000), Cambridge University Press
12. Pruett C.D., Gatski T.B., Grosch C.E., and Thacker W.D. The temporally filtered Navier-Stokes equations: properties of the residual stress. Phys. Fluids 15 (2003) 2127-2140
13. Pruett C.D., Thomas B.C., Grosch C.E., and Gatski T.B. A temporal approximate deconvolution model for LES. Phys. Fluids 18 (2006) 028104 4 p
14. Salvetti M.V., and Banerjee S. A priori tests of a new dynamic subgrid-scale model for finite-difference large-eddy simulations. Phys. Fluids 7 (1994) 2831-2847
15. Stolz S., and Adams N.A. An approximate deconvolution procedure for large-eddy simulation. Phys. Fluids 11 (1999) 1699-1701
16. Tejada-Martínez A.E., and Grosch C.E. Langmuir turbulence in shallow water. Part 2. Large-eddy simulation. J. Fluid Mech. 576 (2006) 63-108
17. Yong Z., Brasseur J.G., and Anurag J. A resolvable subfilter-scale model specific to large-eddy simulation of under-resolved turbulence. Phys. Fluids 13 (2001) 2602-2610
18. Zang Y., Street R.L., and Koseff J.R. A dynamic subgrid-scale model and its application to turbulent recirculating flows. Phys. Fluids A 5 (1993) 3186-3196