Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode

This paper covers the analytical approach in solving time-dependent radiative transfer equation (RTE) for one-dimensional (1D) slab geometry. As light passing through a turbid medium, photons exhibit two main processes that are: absorption and scattering. It is not easy to characterize the propagati...

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Main Authors: Ow Shen, Wah, Joe, Wong, Tan Ching, Seong
Format: Conference or Workshop Item
Published: 2008
Subjects:
Online Access:http://shdl.mmu.edu.my/2862/
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author Ow Shen, Wah
Joe, Wong
Tan Ching, Seong
author_facet Ow Shen, Wah
Joe, Wong
Tan Ching, Seong
author_sort Ow Shen, Wah
building MMU Institutional Repository
collection Online Access
description This paper covers the analytical approach in solving time-dependent radiative transfer equation (RTE) for one-dimensional (1D) slab geometry. As light passing through a turbid medium, photons exhibit two main processes that are: absorption and scattering. It is not easy to characterize the propagation of light beam in a medium due to various optical properties for different types of medium. Thus by getting the solution from the equation of radiative transfer, we are able to study the characteristic of light distribution while penetrating through the concerned medium. Several assumptions and approximation have been implicitly used to solve the radiative transfer problems in order to avoid ambiguity. In this paper, we use isotropic diffusion approximation in the radiative transfer equation (RTE) and determine the light intensity as a function of time and space.
first_indexed 2025-11-14T18:08:21Z
format Conference or Workshop Item
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institution Multimedia University
institution_category Local University
last_indexed 2025-11-14T18:08:21Z
publishDate 2008
recordtype eprints
repository_type Digital Repository
spelling mmu-28622011-09-21T07:34:47Z http://shdl.mmu.edu.my/2862/ Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode Ow Shen, Wah Joe, Wong Tan Ching, Seong T Technology (General) QA75.5-76.95 Electronic computers. Computer science This paper covers the analytical approach in solving time-dependent radiative transfer equation (RTE) for one-dimensional (1D) slab geometry. As light passing through a turbid medium, photons exhibit two main processes that are: absorption and scattering. It is not easy to characterize the propagation of light beam in a medium due to various optical properties for different types of medium. Thus by getting the solution from the equation of radiative transfer, we are able to study the characteristic of light distribution while penetrating through the concerned medium. Several assumptions and approximation have been implicitly used to solve the radiative transfer problems in order to avoid ambiguity. In this paper, we use isotropic diffusion approximation in the radiative transfer equation (RTE) and determine the light intensity as a function of time and space. 2008-07 Conference or Workshop Item NonPeerReviewed Ow Shen, Wah and Joe, Wong and Tan Ching, Seong (2008) Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode. In: 2nd IEEE Conference on Innovative Technologies in Intelligent Systems and Industrial Applications, 12-13 JUL 2008, Cyberjaya, MALAYSIA . http://apps.webofknowledge.com/full_record.do?product=WOS&search_mode=GeneralSearch&qid=1&SID=W2mchH3@hBF6CHEhMcN&page=90&doc=896
spellingShingle T Technology (General)
QA75.5-76.95 Electronic computers. Computer science
Ow Shen, Wah
Joe, Wong
Tan Ching, Seong
Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title_full Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title_fullStr Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title_full_unstemmed Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title_short Solving Radiative Transfer Equation (RTE) in Time-Dependent Mode
title_sort solving radiative transfer equation (rte) in time-dependent mode
topic T Technology (General)
QA75.5-76.95 Electronic computers. Computer science
url http://shdl.mmu.edu.my/2862/
http://shdl.mmu.edu.my/2862/