Evaluation of the discretization in the spectral resolution for the solution of the line-by-line method in problems with participating gases

Despite the complexity to solve problems involving radiation heat transfer in participating media, especially due to the strong spectral dependence of the absorption coefficient, thermal radiation cannot be neglected in several applications, such as in combustion processes. This study proposes model...

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Published in:Journal of the Brazilian Society of Mechanical Sciences and Engineering Vol. 41; no. 9; pp. 1 - 11
Main Authors: Ziemniczak, Aline, Coelho, Felipe Ramos, Pereira, Fernando Marcelo, Pagot, Paulo Roberto, França, Francis Henrique Ramos
Format: Journal Article
Language:English
Published: Berlin/Heidelberg Springer Berlin Heidelberg 01-09-2019
Springer Nature B.V
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Abstract Despite the complexity to solve problems involving radiation heat transfer in participating media, especially due to the strong spectral dependence of the absorption coefficient, thermal radiation cannot be neglected in several applications, such as in combustion processes. This study proposes modeling of the spectral absorption coefficient by means of line-by-line integration method (LBL), which can take into account in full detail the complex spectral dependence of the absorption coefficient. The HITEMP 2010 database is used to generate the absorption cross-sections. An evaluation as to the spectral resolution for the LBL integration is performed; the results show that, even for a considerably low spectral refinement, the LBL can still provide accurate results. The lower spectral resolutions are obtained through a methodology to reduce the LBL spectral discretization based on a reference spectrum, which contributes significantly to the satisfactory accuracy reported in this study. The analysis is applied to a set of one-dimensional, non-isothermal medium slabs. In this way, the LBL integration gains space to solve more complex engineering problems with viable computational time and may even be a viable alternative to the use of simpler spectral models such as SLW, WSGG, among others.
AbstractList Despite the complexity to solve problems involving radiation heat transfer in participating media, especially due to the strong spectral dependence of the absorption coefficient, thermal radiation cannot be neglected in several applications, such as in combustion processes. This study proposes modeling of the spectral absorption coefficient by means of line-by-line integration method (LBL), which can take into account in full detail the complex spectral dependence of the absorption coefficient. The HITEMP 2010 database is used to generate the absorption cross-sections. An evaluation as to the spectral resolution for the LBL integration is performed; the results show that, even for a considerably low spectral refinement, the LBL can still provide accurate results. The lower spectral resolutions are obtained through a methodology to reduce the LBL spectral discretization based on a reference spectrum, which contributes significantly to the satisfactory accuracy reported in this study. The analysis is applied to a set of one-dimensional, non-isothermal medium slabs. In this way, the LBL integration gains space to solve more complex engineering problems with viable computational time and may even be a viable alternative to the use of simpler spectral models such as SLW, WSGG, among others.
ArticleNumber 354
Author Pagot, Paulo Roberto
Ziemniczak, Aline
Coelho, Felipe Ramos
França, Francis Henrique Ramos
Pereira, Fernando Marcelo
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LBL integration
Thermal radiation
Spectral resolution
HITEMP
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Snippet Despite the complexity to solve problems involving radiation heat transfer in participating media, especially due to the strong spectral dependence of the...
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SubjectTerms Absorption cross sections
Absorption spectra
Absorptivity
Complexity
Computing time
Dependence
Discretization
Engineering
Mechanical Engineering
Spectral resolution
Technical Paper
Thermal radiation
Title Evaluation of the discretization in the spectral resolution for the solution of the line-by-line method in problems with participating gases
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