This paper deals with the scattering problem of a layer where many spherical lossy particles of high dielectric constant are randomly distributed. A radiative transfer equation is used to calculate the scattering cross section of the layer. Four different multiple scattering methods are applied to determine the coefficients of the equation. The scattering cross sections of the four methods are compared by changing the incident angle and polarization of incident waves and the layer thickness. The comparison shows that the scattering cross section fairly depends on the multiple scattering methods and that we need to use an appropriate multiple scattering method for a scattering problem when using a radiative transfer equation.
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Tsuyoshi MATSUOKA, Mitsuo TATEIBA, "Comparison of Scattered Power from a Layer with Randomly Distributed Lossy Spheres of High Dielectric Constant by Using Radiative Transfer Theory" in IEICE TRANSACTIONS on Electronics,
vol. E83-C, no. 12, pp. 1803-1808, December 2000, doi: .
Abstract: This paper deals with the scattering problem of a layer where many spherical lossy particles of high dielectric constant are randomly distributed. A radiative transfer equation is used to calculate the scattering cross section of the layer. Four different multiple scattering methods are applied to determine the coefficients of the equation. The scattering cross sections of the four methods are compared by changing the incident angle and polarization of incident waves and the layer thickness. The comparison shows that the scattering cross section fairly depends on the multiple scattering methods and that we need to use an appropriate multiple scattering method for a scattering problem when using a radiative transfer equation.
URL: https://global.ieice.org/en_transactions/electronics/10.1587/e83-c_12_1803/_p
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@ARTICLE{e83-c_12_1803,
author={Tsuyoshi MATSUOKA, Mitsuo TATEIBA, },
journal={IEICE TRANSACTIONS on Electronics},
title={Comparison of Scattered Power from a Layer with Randomly Distributed Lossy Spheres of High Dielectric Constant by Using Radiative Transfer Theory},
year={2000},
volume={E83-C},
number={12},
pages={1803-1808},
abstract={This paper deals with the scattering problem of a layer where many spherical lossy particles of high dielectric constant are randomly distributed. A radiative transfer equation is used to calculate the scattering cross section of the layer. Four different multiple scattering methods are applied to determine the coefficients of the equation. The scattering cross sections of the four methods are compared by changing the incident angle and polarization of incident waves and the layer thickness. The comparison shows that the scattering cross section fairly depends on the multiple scattering methods and that we need to use an appropriate multiple scattering method for a scattering problem when using a radiative transfer equation.},
keywords={},
doi={},
ISSN={},
month={December},}
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TY - JOUR
TI - Comparison of Scattered Power from a Layer with Randomly Distributed Lossy Spheres of High Dielectric Constant by Using Radiative Transfer Theory
T2 - IEICE TRANSACTIONS on Electronics
SP - 1803
EP - 1808
AU - Tsuyoshi MATSUOKA
AU - Mitsuo TATEIBA
PY - 2000
DO -
JO - IEICE TRANSACTIONS on Electronics
SN -
VL - E83-C
IS - 12
JA - IEICE TRANSACTIONS on Electronics
Y1 - December 2000
AB - This paper deals with the scattering problem of a layer where many spherical lossy particles of high dielectric constant are randomly distributed. A radiative transfer equation is used to calculate the scattering cross section of the layer. Four different multiple scattering methods are applied to determine the coefficients of the equation. The scattering cross sections of the four methods are compared by changing the incident angle and polarization of incident waves and the layer thickness. The comparison shows that the scattering cross section fairly depends on the multiple scattering methods and that we need to use an appropriate multiple scattering method for a scattering problem when using a radiative transfer equation.
ER -