On restraining the production of small scales of motion in a turbulent channel flow

Computers and Fluids

Volumn 37, Issue 7, 2008, Pages 887-897

  Verstappen, Roel ^a  

^a UNIVERSITY OF GRONINGEN   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; APPROXIMATION THEORY; CHANNEL FLOW; NAVIER STOKES EQUATIONS;

CONSERVATION PROPERTIES; ENSTROPHY-NORM;

TURBULENT FLOW;

ALGORITHMS; APPROXIMATION THEORY; CHANNEL FLOW; NAVIER STOKES EQUATIONS; TURBULENT FLOW;

EID: 43649104777     PISSN: 00457930     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compfluid.2007.01.013     Document Type: Article

References (26)

1. Spalart P.R. Strategies for turbulence modelling and simulations. Int J Heat Fluid Flow 21 (2000) 252-263
2. Zhou Y., Hossain M., and Vahala G. A critical look at the use of filters in large eddy simulation. Phys Lett A 139 (1989) 330-332
3. Guermond J.L., Oden J.T., and Prudhomme S. Mathematical perspectives on large eddy simulation models for turbulent flows. J Math Fluid Mech 6 (2004) 194-248
4. Carati D., Winckelmans G.S., and Jeanmart H. Exact expansions for filtered-scales modelling with a wide class of LES filters. In: Voke P., et al. (Ed). Direct and large-Eddy simulation III (1999), Kluwer Academic Publisher, Dordrecht 213-224
5. Vreman B. Direct and large-eddy simulation of the compressible turbulent mixing layer. PhD thesis, University of Twente: The Netherlands; 1995.
6. Leonard A. Large-eddy simulation of chaotic convection and beyond. AIAA Paper 97-0204; 1997.
7. Ghosal S. Mathematical and physical constraints on large-eddy simulation of turbulence. AIAA J 37 (1999) 425-433
8. Sagaut P. Large Eddy simulation for incompressible flows (2001), Springer, Berlin
9. Leray J. Sur le movement d'un liquide visqueux emplissant l'espace. Acta Math 63 (1934) 193-248
10. Cheskidov A., Holm D.D., Olson E., and Titi E.S. On a Leray-α model of turbulence. Proc Roy Soc London Ser A: Math, Phys Eng Sci 461 (2005) 629-649
11. Holm D.D., Marsden J.E., and Ratiu T.S. The Euler-Poincaré equations and semidirect products with applications to continuum theories. Adv Math 137 (1998) 1-81
12. Montgomery D.C., and Pouquet A. An alternative interpretation for the Holm alpha model. Phys Fluids 14 (2002) 3365-3366
13. Marsden J.E., and Shkoller S. The anisotropic Lagrangian averaged Euler and Navier-Stokes equations. Arch Rat Mech Anal 166 (2003) 27-46
14. Foias C., Holm D.D., and Titi E.S. The Navier-Stokes-alpha model of fluid turbulence. Physica D 152 (2001) 505-519
15. Geurts B.J., and Holm D.D. Regularization modeling for large-eddy simulation. Phys Fluids 15 (2003) L13-L16
16. Verstappen R.W.C.P., and Veldman A.E.P. Symmetry-preserving discretization of turbulent flow. J Comp Phys 187 (2003) 343-368
17. Foias C., Manley O., Rosa R., and Temam R. Navier-Stokes equations and turbulence (2001), University Press, Cambridge
18. Vukadinovic J. Density of global trajectories for filtered Navier-Stokes equations. Nonlinearity 17 (2004) 953-974
19. Truesdell C. Two measures of vorticity. J Rat Mech Anal 2 (1953) 173-217
20. Chorin A.J., and Marsden J.E. A mathematical introduction to fluid mechanics (1979), Springer, New York
21. Stolz S., and Adams N.A. An approximate deconvolution procedure for large-eddy simulation. Phys Fluids 11 (1999) 1699-1701
22. Winckelmans G.S., Wray A.A., Vasilyev O.V., and Jeanmart H. Explicit-filtering large-eddy simulation using the tensor-diffusivity model supplemented by a dynamic Smagorinsky term. Phys Fluids 13 (2001) 1385-1403
23. Clark R.A., Ferziger J.H., and Reynolds W.C. Evaluation of subgrid-scale models using an accurately simulated turbulent flow. J Fluid Mech 91 (1997) 1-16
24. Kim J., Moin P., and Moser R. Turbulence statistics in fully developed channel flow at low Reynolds number. J Fluid Mech 177 (1987) 133-166
25. τ=590. Phys Fluids 11 (1999) 943-945
26. Pope S.B. Turbulent flows (2000), University Press, Cambridge