Comparison of turbulence models applied to backward-facing step flow

JSME International Journal, Series B: Fluids and Thermal Engineering

Volumn 39, Issue 3, 1996, Pages 453-460

  Kobayashi, Toshio ^a   Togashi, Shigenori ^a  

^a INSTITUTE OF INDUSTRIAL SCIENCE   (Japan)

Author keywords

Algebraic Stress Model; Gradient Diffusion Model; LES Database; Numerical Analysis; Reattachment Length; Separation; Turbulent Flow

Indexed keywords

COMPUTER SIMULATION; DATABASE SYSTEMS; DIFFUSION IN LIQUIDS; MATHEMATICAL MODELS; NUMERICAL ANALYSIS; REYNOLDS NUMBER; VISCOSITY;

FLOW FIELDS;

TURBULENT FLOW;

DIFFUSION MODELS; EDDIES; TURBULENCE;

EID: 0030210524     PISSN: 13408054     EISSN: None     Source Type: Journal    
DOI: 10.1299/jsmeb.39.453     Document Type: Review

References (18)

1. William, C. and Dale, B., The Effect of the Near-Wall Treatment on the Behavior of Reynolds Stress Turbulence Models for Reattaching Flows, 7th Turbulent Shear Flows, (1989), 10. 5.1.
2. Obi, S., Peric, M. and Scheuerer, G., Finite VolumeCalculations of High Reynolds Number Backward Facing Step Flow Employing a Collocated Variable Arrangement, 2nd Transport Phenomena, (1987), p. 839.
3. Aman, R. S. and Goel, P., Computations of Turbulent Flow Beyond Backward-Facing Steps Using Reynolds-Stress Closure, AIAA J., Vol. 23, No. 9 (1985), p. 1356.
4. Morinish, Y. and Kobayashi, T., Large Eddy Simulation of Backward Facing Step Flow, Engineering Turbulence Modelling and Experiments, (1990), p. 245, Elsevier.
5. Itoh, N. and Kasagi, N., Turbulence Measurement in a Separated and Reattaching Flow Over a Backward-Facing Step with Three-Dimensional Particle Tracking Velocimeter, J. Flow Visualization Society of Japan, (in Japanese) Vol. 9, No. 34 (1989), p. 245.
6. Yoshizawa, A., Statistical Analysis of the Deviation of the Reynolds Stress from its Eddy Representation, Vol. 27, (1984), p. 1377.
7. Rodi, W., A New Algebraic Relation for Calculating the Reynolds Stress, ZAMM Vol. 56, (1976), p. 219.
8. Gibson, M. M. and Launder, B. E., Ground Effects on Pressure Fluctuations in the Atmospheric Boundary Layer, J. Fluid. Mech., Vol. 86 (1978), p. 491.
9. Shir, C. C., A Preliminary Numerical Study of Atmospheric Turbulent Flows in the Idealized Planetary Boundary Layer, J. Atmospheric Sci., Vol. 30 (1973), p. 1327.
10. Myong, H. K. and Kasagi, N., A New Proposal for a k-ε Turbulence Model and Its Evaluation (1st Report, Development of the Model), Trans. Jpn. Soc. Mech. Eng., (in Japanese), Vol. 5, No. 507, B (1988). p. 3003.
11. Murakami, S. and Mochida, A., Numerical Simu-lation of Air Flow Around Surface-Mounted Square Rib by Means of ASM and k-ε EVM, Proc. of ASCE 9th Structure Congress, (1991), p. 639.
12. Akiyama, M., Kawamura, H., Serizawa, T., Sugiyama, H., Kunugi, T. and Nishiwaki, I., An Algebraic Stress Model Analysis of Fully Developed Turbulent Flow in a Square Duct, Trans. Jpn. Soc. Mech. Eng., (in Japanese), Vol. 55, No. 510, B (1989), p. 351.
13. Amano, R. S. and Goel, P., Turbulence Energy and Diffusion Transport of Third-Moments in a Separating and Reattaching, AIAA J., Vol. 26, No. 3 (1988), p. 273.
14. Rodi, W. and Scheuerer, G., Calculation of Curved Shear Layers with Two-Equation Turbulence Models, Phys. Fluids, Vol. 26, No. 6 (1983), p. 1422.
15. Cheng, G. C. and Farokhi, S., On Turbulent Flows Dominated by Curvature Effects, Trans. ASME, Fluids Eng., Vol. 114 (1992), p. 52.
16. Yoshizawa, A., Statistical Evaluation of the Triple Velocity Correlation and the Pressure-Velocity Correlation in Shear Turbulence, J. Phys. Soc. Jpn., Vol. 51, No. 7 (1982), p. 2326.
17. Takemitsu, N., An Analytical Study of the Standard k-ε Model, Trans. ASME, Fluids Eng., Vol. 112, No. 2 (1990), p. 192.
18. Kawamura, H., A k-ε-vv Model with Special Relevance to the Near Wall Turbulence, Proc. of 8th Turbulent Shear Flows, Vol. 2 (1991), 26-4-1.