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NATURAL CONVECTION HEAT TRANSFER CHARACTERISTICS IN A CANISTER WITH HORIZONTAL INSTALLATION OF DUAL PURPOSE CASK FOR SPENT NUCLEAR FUEL

  • Received : 2012.12.24
  • Accepted : 2013.06.01
  • Published : 2013.12.20

Abstract

A full-sized model for the horizontally oriented metal cask containing 21 spent fuel assemblies has been considered to evaluate the internal natural convection behavior within a dry shield canister (DSC) filled with helium as a working fluid. A variety of two-dimensional CFD numerical investigations using a turbulent model have been performed to evaluate the heat transfer characteristics and the velocity distribution of natural convection inside the canister. The present numerical solutions for a range of Rayleigh number values ($3{\times}10^6{\sim}3{\times}10^7$) and a working fluid of air are further validated by comparing with the experimental data from previous work, and they agreed well with the experimental results. The predicted temperature field has indicated that the peak temperature is located in the second basket from the top along the vertical center line by effects of the natural convection. As the Rayleigh number increases, the convective heat transfer is dominant and the heat transfer due to the local circulation becomes stronger. The heat transfer characteristics show that the Nusselt numbers corresponding to $1.5{\times}10^6$ < Ra < $1.0{\times}10^7$ are proportional to 0.5 power of the Rayleigh number, while the Nusselt numbers for $1.0{\times}10^7$ < Ra < $8.0{\times}10^7$ are proportional to 0.27 power of the Rayleigh number. These results agreed well with the trends of the experimental data for Ra > $1.0{\times}10^7$.

Keywords

References

  1. Kuehn, T. H., and Goldstein, R. J., An Experimental and Theoretical Study of Natural Convection in the Annulus Between Horizontal Concentric Cylinders, Journal of Fluid Mechanics, Vol.4, pp.695-719, (1976)
  2. Kuehn, T. H., and Goldstein, R. J., An Experimental Study of Natural Convection Heat Transfer in Concentric and Eccentric Horizontal Cylindrical Annuli, Journal of Heat Transfer, Vol.100, pp.635-640, (1978) https://doi.org/10.1115/1.3450869
  3. Macleod, A. E., and Bishop, E. H., Turbulent Natural Convection of Gases in Horizontal Cylindrical Annuli at Cryogenic Temperatures, International Journal of Heat and Mass Transfer, Vol.32, pp.1967-1978, (1989) https://doi.org/10.1016/0017-9310(89)90165-8
  4. Char, M., and Hsu, Y. H., Comparative Analysis of Linear and Nonlinear Low-Reynolds-Number Eddy Viscosity Models to Turbulent Natural Convection in Horizontal Cylindrical Annuli, Numerical Heat Transfer, Vol.33, pp.191-206, (1998) https://doi.org/10.1080/10407789808913934
  5. Canaan, R. E., and Klein, D. E., An Experimental Investigation of Natural Convection Heat Transfer within Horizontal Spent-Fuel Assemblies, Nuclear Technology, Vol.116, pp.306-318, (1996) https://doi.org/10.13182/NT96-A35286
  6. Keyhani, M., and Luo, L., A Numerical Study of Convection Heat Transfer within Enclosed Horizontal Rod Bundles, Nuclear Science and Engineering, Vol.119, pp. 116-127, (1995) https://doi.org/10.13182/NSE95-A24076
  7. Motohiko Nishmura, Hiroaki Shiabazaki, Sadao Fujii, and Isamu Maekawa, Natural Convection Heat Transfer in the Horizontal Dry Storage System for the LWR Spent Fuel Assemblies, Journal of Nuclear Science and Technology, Vol.33, pp.821-828, (1996) https://doi.org/10.1080/18811248.1996.9732015
  8. Xie Heng, Gao Zuying and Zhou Zhiwei, A Numerical Investigation of Natural Convection Heat Transfer in Horizontal Spent-Fuel Storage Cask, Nuclear Engineering and Design, Vol.213, pp.59-65, (2002) https://doi.org/10.1016/S0029-5493(01)00454-X
  9. V Yakhot and S. A. Orszag, Renormalization Group Analysis of Turbulence, Journal of Scientific Computing, Vol.1 pp.3-51, (1986) https://doi.org/10.1007/BF01061452
  10. Robert D. McCarty, Thermodynamic Properties of Helium from 2 to 1500K at Pressures to 108 Pa, Journal of Physical and Chemical Reference Data, Vol.2, pp.924-1039, (1973)
  11. B. R. Hutchinson and G. D. Raithby, A Multigird Method Based on the Additive Correction Strategy, Numerical Heat Transfer, Vol.9, pp.195-215, (1986)
  12. S. V. Patankar, Numerical Heat Transfer and Fluid Flow, pp.126-131, Hemisphere Publishing Corporation, New York, (1980)
  13. S. R. Mathur and J. Y. Murthy, A Pressure-Based Method for Unstructured Meshes, Numerical Heat Transfer, Part B: Fundamentals, Vol.31, pp195-215, (1997) https://doi.org/10.1080/10407799708915105
  14. J. H. Ferziger and M. Peric, Computational Methods for Fluid Dynamics, 3rd Edition, pp.157-217, Springer-Verlag, Germany, (2002)
  15. Ansys Inc., Fluent User's Guide, (2010)