Numerical Analysis of the Melting Process of Ice Using Plate Heaters with Constant Heat Flux

일정 열유속 조건의 판형 히터에 의한 해빙과정의 수치해석

  • Kim, Hark-Koo (Corporate Research & Development Division, Hyundai-Kia Motors) ;
  • Jeong, Si-Young (Department of Mechanical Engineering, Sogang University) ;
  • Hur, Nahm-Keon (Department of Mechanical Engineering, Sogang University) ;
  • Lim, Tae-Won (Corporate Research & Development Division, Hyundai-Kia Motors) ;
  • Park, Yong-Sun (Corporate Research & Development Division, Hyundai-Kia Motors)
  • 김학구 (현대자동차 연료전지자동차 개발팀) ;
  • 정시영 (서강대학교 기계공학과) ;
  • 허남건 (서강대학교 기계공학과) ;
  • 임태원 (현대자동차 연료전지자동차 개발팀) ;
  • 박용선 (현대자동차 연료전지자동차 개발팀)
  • Published : 2007.06.10

Abstract

One of the cold start problems of a FCV is the freezing of the water in the water tank when a FCV is not in operation and the surrounding temperature drops below $0^{\circ}C$. The ice in the tank should be melted as quickly as possible for a satisfactory operation of fuel cell vehicles. In this study, the melting process for the constant heat fluxes of the plate heaters was numerically calculated in the 2-D model of the tank and plate heaters. The enthalpy method and FVM code was used for this analysis. The changes of the temperature with heat fluxes and the heat transfer area could be investigated. The energy balance error was found to increase with the heat flux. From this numerical analysis, the proper heat flux value and some important design factors relating local overheating and pressurization of the water tank could be examined.

Keywords

References

  1. Kim, H. K., Jeong, S. Y., Hur, N. K., Lim, T. W. and Park, Y.S., 2007, Numerical analysis of melting process in a water tank for fuel cell vehicles, to be published
  2. Gau, C. and Viskanta, R., 1986, Melting and solidification of a pure metal on a vertical wall, J. Heat Transfer, Vol.108, pp. 174-181 https://doi.org/10.1115/1.3246884
  3. Lacrox, M. and Voller, V. R., 1990, Finite difference solutions of solidification phase change problem: transformed versus fixed grids, Numerical Heat transfer, Part B, Vol. 17, pp. 25-41 https://doi.org/10.1080/10407799008961731
  4. Morgan, K., 1981, A numerical analysis of freezing and melting with convection, Comp. Methods Appl. Eng, Vol. 28, pp. 275-284 https://doi.org/10.1016/0045-7825(81)90002-5
  5. Voller, V. R. and Prakash, C., 1987, A fixed grid numerical modeling methodology for convection/diffusion mushy region phase change problems, Int. J. Heat Mass Transfer, Vol. 30, pp. 1709-1719 https://doi.org/10.1016/0017-9310(87)90317-6
  6. Brent, A. D., Voller, V. R. and Reid, K.J., 1988, Enthalpy-Porosity technique for modeling convection-diffusion phase change: Application to the melting of a pure metal, Numerical Heat Transfer, Vol.13-1, pp. 295-318
  7. Voller, V. R., 1990, Fast implicit finite-difference method for the analysis of phase change problems, Numerical Heat Transfer, Part B, Vol. 17, pp. 155-169 https://doi.org/10.1080/10407799008961737
  8. Won, C. S. and Hur, N. K., 2004, A study on the development of general purpose program for the analysis of various 3-D heat/fluid flow, The third national congress on fluids engineering, pp. 73-76
  9. Pro-Star, version 3.24.000, CD Adapco Group
  10. Voller, V. R. and Swaminathan, C. R., 1991, General Source-based method for solidification phase change, Numerical Heat Transfer, Part B, Vol. 19, pp. 175-189 https://doi.org/10.1080/10407799108944962
  11. Issa, R.I., 1985, Solution of the implicitly discretised fluid flow equations by operatorsplitting, J. Computational Physics, Vol. 62, pp. 40-65 https://doi.org/10.1016/0021-9991(86)90099-9
  12. Oliveira, P.J. and Issa, R. I., 2001, An improved PISO algorithm for the computation of buoyancy-driven flows, Numerical Heat Transfer, Part B, Vol. 40-6, pp. 473-493 https://doi.org/10.1080/104077901753306601
  13. Patankar, S. V., 1980, Numerical Heat Transfer and Fluid Flow, McGraw-Hill, New York