A two-equation heat transfer model reflecting second-moment closures for wall and free turbulent flows

International Journal of Heat and Fluid Flow

Volumn 17, Issue 3, 1996, Pages 228-237

  Ken Ichi, Abe ^a   Kondoh, T ^a   Nagano, Y ^b  

^a Rd Management Section   (Japan)

^b NAGOYA INSTITUTE OF TECHNOLOGY   (Japan)

Author keywords

Free turbulent flow; Kolmogorov scale; Low Reynolds number model; Second moment closure; Two equation heat transfer model; Wall turbulent flow

Indexed keywords

BOUNDARY LAYER FLOW; FRICTION; HEAT FLUX; MATHEMATICAL MODELS; REYNOLDS NUMBER; SHEAR FLOW; TURBULENCE; TURBULENT FLOW; WALL FLOW;

EQUILIBRIUM STATE; FLOW SEPARATION; FREE TURBULENT FLOW; FRICTION VELOCITY; KOLMOGOROV VELOCITY SCALE; REYNOLDS STRESS; SECOND MOMENT CLOSURE; TURBULENT HEAT TRANSFER; TWO EQUATION MODEL; WALL HEATING CONDITION;

HEAT TRANSFER;

HEAT TRANSFER; MODELLING-MATHEMATICAL; TURBULENT FLOW;

EID: 0030158089     PISSN: 0142727X     EISSN: None     Source Type: Journal    
DOI: 10.1016/0142-727X(96)00037-9     Document Type: Article

References (24)

1. Abe, K., Kondoh, T. and Nagano, Y. 1994. A new turbulence model for predicting fluid flow and heat transfer in separating and reattaching flows - I. Flow field calculations. Int. J. Heat Mass Transfer, 37, 139-151
2. Abe, K., Kondoh, T. and Nagano, Y. 1995. A new turbulence model for predicting fluid flow and heat transfer in separating and reattaching flows - II. Thermal field calculations. Int. J. Heat Mass Transfer, 38, 1467-1481
3. Abe, K., Kondoh, T. and Nagano, Y. 1996. On Reynolds-stress expressions and near-wall scaling parameters for predicting wall and homogeneous turbulent shear flows (Submitted to Int. J. Heat and Fluid Flow)
4. Antonia, R. A., Danh, H. Q. and Prabhu, A. 1977. Response of a turbulent boundary layer to a step change in surface heat flux. J. Fluid Mech., 80, 153-177
5. Daly, B. J. and Harlow, F. H. 1970. Transport equations in turbulence. Phys. Fluids, 13, 2634-2649.
6. Gibson, M. M., Verriopoulos, C. A. and Nagano, Y. 1982. Measurements in the heated turbulent boundary layer on a mildly curved convex surface. In Turbulent Shear Flows - 3 L. J. S. Bradbury et al. (eds.), Springer, Berlin, 80-89
7. Hattori, H., Nagano, Y. and Tagawa, M. 1993. Analysis of turbulent heat transfer under various thermal conditions with two-equation models. In Engineering Turbulence Modelling and Experiments - 2. W. Rodi and F. Martelli (eds.), 43-52
8. Jones, W. P. and Musonge, P. 1988. Closure of the Reynolds stress and scalar flux equations. Phys. Fluids, 31, 3589-3604
9. Launder, B. E. 1976. Heat and mass transport. In Turbulence, P. Bradshaw (ed.), Springer, Berlin, 231-287
10. Nagano, Y. and Kim, C. 1988. A two-equation model for heat transport in wall turbulent shear flows. J. Heat Transfer, 110, 583-589
11. Nagano, Y. and Shimada, M. 1995. Rigorous modeling of dissipation-rate equation using direct simulations. JSME Int. J.: Ser. B, 38, 51-59
12. Nagano, Y., Shimada, M. and Youssef, M. S. 1994. Progress in the development of a two-equation heat transfer model based on DNS database. Proc. Int. Symposium on Turbulence, Heat and Mass Transfer, Lisbon, Portugal, 3.2.1-3.2.6
13. Nagano, Y., Tagawa, M. and Tsuji, T. 1991. An improved two-equation heat transfer model for wall turbulent shear flows. In Proceedings of the ASME/JSME Thermal Engineering Joint Conference, Vol. 3, J. Lloyd and Y. Kurosaki (eds.), ASME, New York, 233-240
14. Rogers, M. M., Moin, P. and Reynolds, W. C. 1986. The structure and modeling of the hydrodynamic and passive scalar fields in homogeneous turbulent shear flow. TF-25, Thermosciences Division, Department of Mechanical Engineering, Stanford University, Stanford, CA
15. Sato, H., Nagano, Y. and Tagawa, M. 1992. Distributions of turbulence quantitites and their production, diffusion and dissipation in the thermal entrance region of a pipe. Trans. Japan Soc. Mech. Engrs: Ser. B, 58, 2840-2847
16. Shikazono, N. and Kasagi, N. 1993. Modeling Prandtl number influence on scalar transport in isotropic and sheared turbulence. Proc. 9th Symposium on Turbulent Shear Flows, Kyoto, Japan, 18.3.1-18.3.6
17. Sirivat, A. and Warhaft, Z. 1983. The effect of a passive cross-stream temperature gradient on the evolution of temperature variance and heat flux in grid turbulence. J. Fluid Mech., 128, 323-346
18. So, R. M. C., and Sommer, T. P. 1995. An explicit algebraic heat-flux model for the temperature field. Int. J. Heat Mass Transfer, 39, 455-465
19. Sommer, T. P., and So, R. M. C. 1995. On the modeling of homogeneous turbulence in a stably stratified flow. Phys. Fluids, 7, 2766-2777
20. Suzuki, N., Matsumoto, A., Nagano, Y. and Tagawa, M. 1993. Anisotropy of heat transport and its modeling in homogeneous turbulent flow. Heat Transfer - Japan. Research, 22, 325-339
21. Tavoularis, S. and Corrsin, S. 1981. Experiments in nearly homogeneous turbulent shear flow with a uniform mean temperature gradient. Part I. J. Fluid Mech., 104, 311-347
22. Yoshizawa, A. 1988. Statistical modelling of passive-scalar diffusion in turbulent shear flows. J. Fluid Mech., 195, 541-555
23. Youssef, M. S., Nagano, Y. and Tagawa, M. 1992. A two-equation heat transfer model for predicting turbulent thermal fields under arbitrary wall thermal conditions. Int. J. Heat Mass Transfer, 35, 3095-3104
24. Zeman, O. and Lumley, J. L. 1976. Modeling buoyancy driven mixed layers. J. Atmos. Sci., 33, 1974-1988