One-equation subgrid scale model using dynamic procedure for the energy production

Proceedings of the ASME/JSME Joint Fluids Engineering Conference

Volumn 1 C, Issue , 2003, Pages 2013-2018

  Kajishima, Takeo ^a   Nomachi, Takayuki ^a  

^a OSAKA UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

DATABASE SYSTEMS; ENERGY TRANSFER; KINETIC ENERGY; LOW PASS FILTERS; MATHEMATICAL MODELS; NAVIER STOKES EQUATIONS; NEWTONIAN FLOW; REYNOLDS NUMBER; TENSORS; VISCOSITY OF LIQUIDS;

TRANSPORT EQUATIONS; TURBULENCE KINETIC ENERGY;

TURBULENT FLOW;

EID: 0346899344     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/fedsm2003-45348     Document Type: Conference Paper

References (15)

1. Bardina, J., Ferziger, J.H. and Reynolds, W.C., Improved subgrid scale models for large eddy simulation, AIAA Paper No.80-1357, 1980.
2. Davidson, L., Large eddy simulation: A dynamic one-equation subgrid model for three-dimensional recirculating flow, Proc. 11th Int. Symp. on Turbulent Shear Flow, Vol.3, pp.26.1-26.6, 1997.
3. Germano, M., Piomelli, U., Moin, P., and Cabot, W, H., A dynamic subgrid-scale eddy viscosity model, Phys. Fluids, Vol.A3, No.7, pp.1760-1764, 1991.
4. Ghosal, S., Lund, T. S., Moin, P. and Akselvoll, K. A dynamic localization model for large-eddy simulation of turbulent flows, J. Fluid Mech., Vol.286, pp.229-255, 1995.
5. Horiuti, K., Large eddy simulation of turbulent channel flow by one-equation modeling, J. Phys. Soc. Jpn., Vol.54, No.8, pp.2855-2866, 1985.
6. Horiuti, K., Higher-oder terms in the anisotropic representation of Reynolds stress, Phys. Fluids, Vol.A2, No. 10, pp. 1708-1710, 1990.
7. Horiuti, K., A proper velocity scale for modeling subgrid-scale eddy viscosities in large eddy simulation, Phys. Fluids, Vol.5, No.1, pp.146-157, 1993.
8. Jones, W.P. and Launder, B.E., The prediction of laminarization with two-equation model of turbulence, Int. J. Heat Transfer, Vol.15, pp.301-314, 1972.
9. Leonard, A., On the energy cascade in large-eddy simulation of turbulent fluid flows, Adv. in Geophys., Vol.18A, pp.237-248, 1974.
10. Lilly, D.K., A proposed modification of the Germano subgrid scale closure method, Phys. Fluids, Vol.A4, No.3, pp.633-635, 1992.
11. Morinishi, Y. and Vasilyev, O. V., A recommended modification to the dynamic two-parameter mixed subgrid scale model for large eddy simulation of wall bounded turbulent flow, Phys. Fluids, No.13, No.11, pp.3400-3411, 2001.
12. τ = 590, Phys. Fluids, Vol.A11, No.4, pp.943-945, 1999.
13. Okamoto, M. and Shima, N., Investigation for the one-equation-type subgrid model with eddy-viscosity expression including the shear-damping effect, JSME Int. J., Vol.42, No.2, B, pp. 154-161, 1999.
14. Smagorinsky, J., General circulation experiments with the primitive equations. I. The basic experiment Mon. Weather Rev., Vol.91, pp.99-164, 1993.
15. Yoshizawa, A. and Horiuti, K., A statistically-derived subgrid-scale kinetic energy model for the large-eddy simulation of turbulent flows, J. Phys. Soc. Jpn., Vol.54, No.8, pp.2834-2839, 1985.