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Abstrakty
In this paper a two-dimensional conjugated heat transfer both by radiation and conduction in the thermal lightweight insulation layer was investigated. It was assumed that the radiation might be emitted, absorbed and isotropically scattered inside the gray medium. Its walls were opaque, absorbing, emitting and reflecting diffusively. The Alternating Direction Implicit Method and the Finite Volume Method were used for solution of heat conduction equation and radiative transfer equation, respectively. At first the problem was solved sequentially and then by applying the Domain Decomposition Method. Parallel calculations were carried out for two and four sub-domains. Influence of different factors on differences between the results obtained from the parallel computing and from the sequential calculations, on parallel computing efficiency as well as on number of iterations required for heat conduction equation to be effectively solved were studied in this paper.
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Tom
Strony
149--168
Opis fizyczny
Bibliogr. 13 poz., rys.
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autor
autor
- Warsaw University of Technology, Institute of Heat Engineering, Nowowiejska 21/25, 00-665 Warszawa, plapka@itc.pw.edu.pl
Bibliografia
- [1] Goncalves J., Coelho P.: Parallelization of the finite volume method. Radiative Heat Transfer II. Proc. of Second International Symposium on Radiation Transfer, Kusadasi 1997, 209-219.
- [2] Liu L. H.: Domain isolation concept for solution of radiative transfer in large-scale semitransparent media. Journal of Quantitative Spectroscopy and Radiative Heat Transfer 2002,78, 373-379.
- [3] Liu J., Shang H. M., Chen Y. S.: Parallel simulation of radiative heat transfer using an unstructured finite-volume method. Numerical Heat Transfer 1999, Part B, 36, 115-137.
- [4] Novo P. J., Coelho P. J., Carvalho M. G.: Parallelization of discrete transfer method. Numerical Heat Transfer 1999, Part B, 35, 137-161.
- [5] Ruan L. M., Qi H.: The radiative transfer in cylindrical medium and partition allocation method by overlap regions. Journal of Quantitative Spectroscopy and Radiative Heat Transfer 2004, 86, 343-352.
- [6] Tong T. W., Hoover R.: Parallel computation of participating-media radiative heat transfer. Heat Transfer 1998, Proc. of 11th IHTC, 7, 481-486.
- [7] Burns S.P.: Application of spatial and angular domain based parallelization to a discrete ordinates formulation with unstructured spatial discretization. Radiative Heat Transfer II. Proc. of Second International Symposium on Radiation Transfer, Kusadasi 1997,173-193.
- [8] Evans T. M., Urbatsch T. J.: Parallel implicit Monte Carlo code for 3-D radiative transfer. X-TM, MS D409. Los Alamos National Laboratory 2002.
- [9] Murthy J. Y., Mathur S. R.: Finite-volume method for radiative heat transfer using unstructured meshes. Journal of Thermophysics and Heat Transfer 1998, 12, 313-321.
- [10] Chai J. C., Lee H. S.: Finite volume radiative heat transfer procedure for irregular geometries. Journal of Thermophysics and Heat Transfer 1995, 9, 410-415.
- [11] Raithby G. D., Chui E. H.: A finite-volume method for predicting a radiant heat transfer in enclosures with participating media. Journal of Heat Transfer 1990, 112, 415-423.
- [12] Łapka P., Furmański P.: Parallel computing of 1-D radiative heat transfer in participating medium using domain decomposition method. Eurotherm Seminar 82, Cracow 2005, 3, 891-900.
- [13] Łapka P., Furmański P.: Parallel computing of conjugated radiative-conductive heat transfer in thermal insulation layer. Archives of the Thermodynamics 2006, 27, 55-80.
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Bibliografia
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bwmeta1.element.baztech-article-BPC1-0001-0023