1998
DOI: 10.1080/10407799808915066
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Nonorthogonal Finite-Volume Solutions of Radiative Heat Transfer in a Three-Dimensional Enclosure

Abstract: A finite-volume solution procedure for radialive heol transfer in a three-dimensional nonorthoganaJ enclosure containing participating medium is proposed ",ith geometric relations commonly adopted in compUUltionaJ fluid dynamics. A general discretiUllion equation is formuluted by using the diredionaJ ",eight and tne step scheme for spoJilll differencing. The present approach is vaJidoJed Ihrough comparison ",ith the problems of hexahedral enclosure, annular sector, and three-dimensional combustion chamber, in … Show more

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Cited by 68 publications
(29 citation statements)
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“…(4). In this work, the finite volume method (FVM) for radiation suggested by Chui and Raithby, 8) and developed by Chai et al 9) and Baek et al 10) is adopted to discretize the RTE. More detailed information on the FVM can be easily found in the literature.…”
Section: Solution Methodsmentioning
confidence: 99%
“…(4). In this work, the finite volume method (FVM) for radiation suggested by Chui and Raithby, 8) and developed by Chai et al 9) and Baek et al 10) is adopted to discretize the RTE. More detailed information on the FVM can be easily found in the literature.…”
Section: Solution Methodsmentioning
confidence: 99%
“…As mentioned, to simulate the thermal radiation exchange under non-grey gas conditions the conservative variant of the discrete ordinates (DO) radiation model, called the finite-volume (FV) scheme and implemented in the FLUENT software package, is used [12][13][14]. The DO-FV method can be considered as a higher-order flux method and spans the entire range of optical thicknesses unlike the six-flux methods that are sufficiently accurate for optically thick media [15].…”
Section: Radiationmentioning
confidence: 99%
“…Davis (1984) recommends the use of the Integration Method, for interfaces between adjacent regions. Most of the recent applications of the CVF are in computational fluid dynamics (Vijayan & Kallinderis, 1994;Versteeg & Malalasekera, 1995;Moder, Chai, Parthasarathy, Lee & Patankar, 1996;Cordero, De Biase & Pennati, 1997;Baek, Kim & Kim, 1998;Noh & Song, 1998;Shahcheragui & Dwyer, 1998;Thynell, 1998;Chan & Anastasiou, 1999;Munz, Schneider, Sonnendrucker, Stein, Voss & Westermann, 1999;Sohankar, Norberg & Davison, 1999;Su, Tang & Fu, 1999).…”
Section: Introductionmentioning
confidence: 99%