A new way to calculate radiative intensity and solve radiative transfer equation through using the Monte Carlo method

Journal of Quantitative Spectroscopy and Radiative Transfer

Volumn 83, Issue 3-4, 2004, Pages 459-481

  Zhou, Huai Chun ^a   Chen, Dong Lin ^a   Cheng, Qiang ^a  

^a HUAZHONG UNIVERSITY OF SCIENCE AND TECHNOLOGY   (China)

Author keywords

Angular distributions of intensity; Monte Carlo method; Non equilibrium radiative transfer; Parallel plane media; Participating media

Indexed keywords

ANISOTROPY; MONTE CARLO METHODS; VACUUM;

RADIATIVE TRANSFER;

ELECTROMAGNETIC WAVE SCATTERING;

RADIATIVE TRANSFER;

EID: 0344551882     PISSN: 00224073     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0022-4073(03)00031-1     Document Type: Article

References (18)

1. Menguc MP, Manickavasagam S. Inverse radiation problem in axisymmetric cylindrical scattering media. HTD, vol. 160. Fundamentals of Radiation Heat Transfer ASME, 1991. p. 61.
2. Silva Neto AJ, Ozisik MN. An inverse problem of simultaneous estimation of radiation phase function, albedo and optical thickness. JQSRT 1995;53:397-409.
3. Li HY, Ozisik MN. Identification of the temperature profile in an absorbing, emitting, and isotropically scattering medium by inverse analysis. J Heat Transfer 1992;114:1060-3.
4. Siewert CE. An inverse source problem in radiative transfer. JQSRT 1993;50(6):603-9.
5. Sarofim AF. Radiative heat transfer in combustion: friend or foe. Twenty-First Symposium (International) on Combustion, The Combustion Institute, Pittsburgh, PA, USA 1986. p. 1.
6. Viskanta R, Menguc MP. Radiation heat transfer in Combustion Systems. Progr Energy Combus Sci 1987;13:97-160.
7. Zhou HC, Sheng F, Han SD, Zheng CG. Reconstruction of temperature distribution in a 2-D absorbing-emitting system from radiant energy images. JSME Int J, Series B 2000;43(1):104-9.
8. Zhou HC, Han SD, Sheng F, Zheng CG. Visualization of three-dimensional temperature distributions in a large-scale furnace via regularized reconstruction from radiative energy images: numerical studies. JQSRT 2002;72(4):361-83.
9. Modest MF. Radiative heat transfer. New York: McGraw Hill Company, 1993. p. 1-758.
10. Fiveland WA. Discrete Ordinates solutions of the radiative transport equation for rectangular enclosures. J Heat Transfer 1984;106:699-706.
11. Jean JH. The Equations of radiative transfer of energy. Month Notices Roy Astronom Soc 1917;78:28-36.
12. Hottel HC, Cohen ES. Radiant heat exchange in a gas-filled enclosure: allowance for nonuniformity of gas temperature. AIChE J 1958;4:3-14.
13. Howell JR. Application of Monte Carlo to heat transfer problems. In: Hartnett JP, Irvines T, editors. Advances in heat transfer, vol. 5. San Diego: Academic Press, 1968. p. 1-54.
14. Howell JR. The Monte Carlo method in radiative heat transfer. J Heat Transfer-Trans ASME 1998;120(3):547-60.
15. Zhou HC, Sheng F, Han SD, Zheng CG. A fast algorithm for calculation of radiative energy distributions received by pinhole image-formation process from 2D rectangular enclosures. Numer Heat Transfer, Part A (Appl) 2000;38:757-73.
16. Yang WJ, Taniguchi H, Kudo K. Radiative heat transfer by the Monte Carlo method. In: Hartnett JP, Irvines FT, editors. Advances in heat transfer, vol. 27. San Diego: Academic Press, 1995. p. 1-215.
17. Farmer JT, Howell JR. Comparison of Monte Carlo strategies for radiative transfer in participating media. In: Hartnett JP, Irvine TF, Jr, editors. Advances in heat transfer, vol. 31. New York: Academic Press, 1995. p. 333-429.
18. Barkstrom BR. An efficient algorithm for choosing scattering directions in Monte Carlo work with arbitrary phase functions. JQSRT 1995;53(1):23-38.