Standard

Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis. / Farafonov, Victor G.; Il'in, V. B.; Vinokurov, A. A.; Barkanov, S. V.

в: Journal of Optical Technology (A Translation of Opticheskii Zhurnal), Том 78, № 8, 01.08.2011, стр. 544-550.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Farafonov, VG, Il'in, VB, Vinokurov, AA & Barkanov, SV 2011, 'Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis', Journal of Optical Technology (A Translation of Opticheskii Zhurnal), Том. 78, № 8, стр. 544-550. https://doi.org/10.1364/JOT.78.000544

APA

Farafonov, V. G., Il'in, V. B., Vinokurov, A. A., & Barkanov, S. V. (2011). Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis. Journal of Optical Technology (A Translation of Opticheskii Zhurnal), 78(8), 544-550. https://doi.org/10.1364/JOT.78.000544

Vancouver

Farafonov VG, Il'in VB, Vinokurov AA, Barkanov SV. Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis. Journal of Optical Technology (A Translation of Opticheskii Zhurnal). 2011 Авг. 1;78(8):544-550. https://doi.org/10.1364/JOT.78.000544

Author

Farafonov, Victor G. ; Il'in, V. B. ; Vinokurov, A. A. ; Barkanov, S. V. / Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis. в: Journal of Optical Technology (A Translation of Opticheskii Zhurnal). 2011 ; Том 78, № 8. стр. 544-550.

BibTeX

@article{199e61a2aecc454285b60382d3a62ee1,
title = "Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis",
abstract = "This paper discusses the problem of light scattering by an arbitrary axisymmetric particle in the electrostatic approximation. Since the wave number is assumed to equal zero, instead of Maxwell's equations in the framework of the method of separation of variables, Laplace's equation for scalar potentials or an equivalent integral equation was solved in the framework of the method of expanded boundary conditions, which in essence is a version of the separation-of-variables method. These approaches made it possible to find rigorous solutions of the problem for axisymmetric particles. On the assumption of a constant field inside the particle, an approximate solution that coincides with the exact solution in the case of ellipsoids was also constructed. Numerical calculations showed that the Rayleigh approximation subsequently constructed works well in a wide range of values of the parameters of the problem and gives satisfactory agreement with the results of calculations by the rigorous methods of scattering theory.",
author = "Farafonov, {Victor G.} and Il'in, {V. B.} and Vinokurov, {A. A.} and Barkanov, {S. V.}",
year = "2011",
month = aug,
day = "1",
doi = "10.1364/JOT.78.000544",
language = "English",
volume = "78",
pages = "544--550",
journal = "Journal of Optical Technology (A Translation of Opticheskii Zhurnal)",
issn = "1070-9762",
publisher = "The Optical Society",
number = "8",

}

RIS

TY - JOUR

T1 - Light scattering by small axisymmetric particles using a generalized method of separation of variables with a spherical basis

AU - Farafonov, Victor G.

AU - Il'in, V. B.

AU - Vinokurov, A. A.

AU - Barkanov, S. V.

PY - 2011/8/1

Y1 - 2011/8/1

N2 - This paper discusses the problem of light scattering by an arbitrary axisymmetric particle in the electrostatic approximation. Since the wave number is assumed to equal zero, instead of Maxwell's equations in the framework of the method of separation of variables, Laplace's equation for scalar potentials or an equivalent integral equation was solved in the framework of the method of expanded boundary conditions, which in essence is a version of the separation-of-variables method. These approaches made it possible to find rigorous solutions of the problem for axisymmetric particles. On the assumption of a constant field inside the particle, an approximate solution that coincides with the exact solution in the case of ellipsoids was also constructed. Numerical calculations showed that the Rayleigh approximation subsequently constructed works well in a wide range of values of the parameters of the problem and gives satisfactory agreement with the results of calculations by the rigorous methods of scattering theory.

AB - This paper discusses the problem of light scattering by an arbitrary axisymmetric particle in the electrostatic approximation. Since the wave number is assumed to equal zero, instead of Maxwell's equations in the framework of the method of separation of variables, Laplace's equation for scalar potentials or an equivalent integral equation was solved in the framework of the method of expanded boundary conditions, which in essence is a version of the separation-of-variables method. These approaches made it possible to find rigorous solutions of the problem for axisymmetric particles. On the assumption of a constant field inside the particle, an approximate solution that coincides with the exact solution in the case of ellipsoids was also constructed. Numerical calculations showed that the Rayleigh approximation subsequently constructed works well in a wide range of values of the parameters of the problem and gives satisfactory agreement with the results of calculations by the rigorous methods of scattering theory.

UR - http://www.scopus.com/inward/record.url?scp=84855209708&partnerID=8YFLogxK

U2 - 10.1364/JOT.78.000544

DO - 10.1364/JOT.78.000544

M3 - Article

AN - SCOPUS:84855209708

VL - 78

SP - 544

EP - 550

JO - Journal of Optical Technology (A Translation of Opticheskii Zhurnal)

JF - Journal of Optical Technology (A Translation of Opticheskii Zhurnal)

SN - 1070-9762

IS - 8

ER -

ID: 34871502