Modelling bypass transition with low-reynolds-number nonlinear eddy-viscosity closure

Flow, Turbulence and Combustion

Volumn 73, Issue 1, 2004, Pages 49-76

  Lardeau, S ^a   Leschziner, M A ^a   Li, N ^a  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

Author keywords

Bypass transition; Laminar kinetic energy; Nonlinear eddy viscosity models; Turbomachinery

Indexed keywords

ACCELERATION; ANISOTROPY; COMPUTER SIMULATION; DAMPING; DECELERATION; FRICTION; KINETIC ENERGY; LAMINAR FLOW; REYNOLDS NUMBER; SHEAR STRESS; TENSORS; TURBOMACHINE BLADES; TURBULENCE; VISCOSITY; WALL FLOW;

BYPASS TRANSITION; LAMINAR KINETIC ENERGY; NONLINEAR EDDY-VISCOSITY MODELS; SKIN-FRICTION COEFFICIENT;

BOUNDARY LAYER FLOW;

EID: 5744245581     PISSN: 13866184     EISSN: None     Source Type: Journal    
DOI: 10.1023/B:APPL.0000044367.24861.b7     Document Type: Article

References (32)

1. Abe, K., lang, Y.-J. and Leschziner, M., An investigation of wall-anisotropy expressions and length-scale for non-linear eddy-viscosity models. M. J. Heal Fluid Flow 28(2) (2002) 181-198.
2. Abe, K., Kondoh, T. and Nagano, Y., On Reynolds-stress expressions and near-wall scaling parameters for predicting wall and homogeneous turbulent shear flows. Int. J. Heat Fluid Flow 18 (1997) 266-282.
3. Abu-Ghannam, B. and Shaw R., Natural transition of boundary layers-the effect of turbulence, pressure gradient and flow history. J. Mech. Eng. Sci. 22(5) (1980) 213-228.
4. Berlin, S. and Henningson, D., A nonlinear mechanism for receptivity of free-stream disturbances. Phys. Fluids A 11(12) (1999) 3749-3760.
5. Chen, W., Lien, F. and Leschziner, M., Non-linear eddy-viscosity modelling of transitional boundary layers pertinent to turbomachine aerodynamics. Int. J. Heat Fluid Flow 19 (1998) 297-306.
6. Cho, J. and Chung, M., A k - ε - γ equation turbulence model. J. Fluid Mech. 237 (1992) 301-322.
7. Craft, T., Launder, B. and Suga, K., Development and application of a cubic eddy-viscosity model of turbulence. Int. J. Numer. Methods Fluids 17 (1996) 108-115.
8. Dhawan, S. and Narasimha, R., Some properties of boundary layer during the transition from laminar to turbulent flow motion. J. Fluid Mech. 3 (1958) 418-436.
9. Higazy, M.G., Numerical prediction of transition boundary-layer flows using new intermittency transport equation. Aero. J. 106 (2002) 1060.
10. Jacobs, R. and Durbin, P., Simulations of bypass transition. J. Fluid Mech. 428 (2001) 185-212.
11. Jonáš, P., Mazur, O. and Uruba, V., On the receptivity of the by-pass transition length scale of the outer stream turbulence. Eur. J. Mech. B/Fluids 19 (2000) 707-722.
12. Lardeau, S., Lamballais, E. and Bonnet, J., Effect of velocity ratio on the spatial development of a plane mixing layer. Phys. Fluids, in preparation (2004).
13. Lien, F., Chen, W. and Leschziner, M., A multiblock implementation of a non-orthogonal collocated finite volume algorithm for complex turbulent flows. Int. J. Numer. Methods Fluids 23 (1996) 567-588.
14. Lien, F. and Leschziner M., A general non-orthogonal collocated finite volume algorithm for turbulent flow at all speeds incorporating second-moment turbulence-transport closure, Part 1: Computational implementation. Comput. Meth. Appl. Mech. Eng. 114 (1994) 123-148.
15. Mayle, R., The role of laminar-turbulent transition in gas turbine engines. J. Turbomach. 113 (1991) 509-537.
16. Mayle, R. and Schulz, A., The path to predicting bypass transition. J. Turbomach. 119 (1997) 405-411.
17. Meneveau, C., A Lagrangian dynamic subgrid-scale model of turbulence. J. Fluid Mech. 319 (1996) 353-385.
18. Menter, F., Two-equations eddy-viscosity turbulence models for engineering applications. AIAA J. 32(8) (1994) 1598-1605.
19. Michelassi, V., Wissink, J., Fröhlich, J. and Rodi, W., Large-Eddy Simulation of flow around low-pressure turbine blade with incoming wakes. AIAA J. 41(11) (2003) 2143-2156.
20. Palikaras, A., Yakinthos, K. and Goulas, A., Transition on a flat plate with a semi-circular leading edge under uniform and positive shear free-stream flow. Int. J. Heat Fluid Flow 23 (2002) 455-470.
21. Roach, P.E. and Brierley, D.H. The influence of a turbulent free-stream on transitional boundary layer development, in Numerical Simulation of Unsteady Flows and Transition to Turbulence, O. Pironneau, W. Rodi, I.L. Ryhming, A.M. Savill and T.V. Truong (eds.) (1992) 319-347.
22. Sarghini, F., Piomelli, U. and Balaras, E., Scale-similar models for large-eddy simulations. Phys. Fluids 11(6) (1999) 1596-1607.
23. Savill, A., Bypass transition using conventional closures, in Closure Strategies for Turbulent and Transitional Flows, B.E. Launder and N.D. Sandham, (eds.) Cambridge University Press (2002) pp. 464-492.
24. Savill, A., New strategies in modelling Bypass transition, in Closure Strategies for Turbulent and Transitional Flows, B.E. Launder and N.D. Sandham, (eds.) Cambridge University Press (2002) pp. 493-521.
25. Steelant, J. and Dick E., Modelling of bypass transition with conditioned Navier-Stokes equations coupled to an intermittency transport equation. Int. J. Numer. Methods Fluids 23 (1996) 193-220.
26. Steelant, J. and Dick, E., Modelling of laminar-turbulent transition for high freestream turbulence. J. Fluids Eng. 123 (2001) 22-30.
27. Suzen, Y. and Huang, P., Modelling of flow transition using an intermittency transport equation. J. Fluids Eng. 122 (2000) 273-284.
28. Ubaldi, M., Zunino, P., Campora, U. and Ghiglione, A., Detailed velocity and turbulence measurements of profile boundary layer in a large scale turbine cascade. ASME Paper 96-GT-42 (1996).
29. Yoke, P. and Yang, Z., Numerical study of bypass transition. Phys. Fluids A 7(9) (1995) 2256-2264.
30. Wang, C., Jang, Y.-J. and Leschziner, M., Modelling 2D and 3D separation from curved surfaces with anisotropy-resolving turbulence closures. In: Proceedings of 3rd International Symposium on Turbulence and Shear Flow Phenomena, Sendai, Japan (2003).
31. Wilcox, D., Simulation of transition with a two-equation turbulence model. AIAA J. 32(2) (1994) 247.
32. Wu, X., Jacobs, R., Hunt, J. and Durbin, P., Simulation of boundary layer transition induced by periodically passing wakes. J. Fluid Mech. 398 (1999) 109-153.