SwePub - search: WFRF:(Mancho Ana Maria)

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1.	Zorzano, María Paz, et al. (author) Numerical integration of the discrete-ordinate radiative transfer equation in strongly non-homogeneous media 2005 In: Applied Mathematics and Computation. - : Elsevier. - 0096-3003 .- 1873-5649. ; 164:1, s. 263-274 Journal article (peer-reviewed)abstract We consider the radiation transfer problem in the discrete-ordinate, plane-parallel approach. We introduce two benchmark problems with exact known solutions and show that for strongly non-homogeneous media the homogeneous layers approximation can lead to errors of 10% in the estimation of the intensity. We propose and validate a general purpose numerical method that transforming the two-boundary problem into an initial boundary problem, using an adaptative step integration and an interpolation of the local optical properties, can improve the accuracy of the solution up to two orders of magnitude. This is furthermore of interest for practical applications, such as atmospheric radiation transfer, where the scattering and absorbing properties of the media vary strongly with height and are only known, based on measurements or models, at certain discrete points.

Zorzano, María Paz, et al. (author)
Numerical integration of the discrete-ordinate radiative transfer equation in strongly non-homogeneous media
2005
In: Applied Mathematics and Computation. - : Elsevier. - 0096-3003 .- 1873-5649. ; 164:1, s. 263-274
Journal article (peer-reviewed)abstract
- We consider the radiation transfer problem in the discrete-ordinate, plane-parallel approach. We introduce two benchmark problems with exact known solutions and show that for strongly non-homogeneous media the homogeneous layers approximation can lead to errors of 10% in the estimation of the intensity. We propose and validate a general purpose numerical method that transforming the two-boundary problem into an initial boundary problem, using an adaptative step integration and an interpolation of the local optical properties, can improve the accuracy of the solution up to two orders of magnitude. This is furthermore of interest for practical applications, such as atmospheric radiation transfer, where the scattering and absorbing properties of the media vary strongly with height and are only known, based on measurements or models, at certain discrete points.

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