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Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries. / Turichina, D.G. ; Farafonov, V.G. ; Il'in, V.B. .

2022 Days on Diffraction (DD): Proceedings . Institute of Electrical and Electronics Engineers Inc., 2022. p. 130-135.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review

Harvard

Turichina, DG, Farafonov, VG & Il'in, VB 2022, Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries. in 2022 Days on Diffraction (DD): Proceedings . Institute of Electrical and Electronics Engineers Inc., pp. 130-135, Days on Diffraction 2022, Санкт-Петербург, Russian Federation, 30/05/22. https://doi.org/10.1109/DD55230.2022.9960958

APA

Turichina, D. G., Farafonov, V. G., & Il'in, V. B. (2022). Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries. In 2022 Days on Diffraction (DD): Proceedings (pp. 130-135). Institute of Electrical and Electronics Engineers Inc.. https://doi.org/10.1109/DD55230.2022.9960958

Vancouver

Turichina DG, Farafonov VG, Il'in VB. Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries. In 2022 Days on Diffraction (DD): Proceedings . Institute of Electrical and Electronics Engineers Inc. 2022. p. 130-135 https://doi.org/10.1109/DD55230.2022.9960958

Author

Turichina, D.G. ; Farafonov, V.G. ; Il'in, V.B. . / Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries. 2022 Days on Diffraction (DD): Proceedings . Institute of Electrical and Electronics Engineers Inc., 2022. pp. 130-135

BibTeX

@inproceedings{7fdfa4d499aa4e6484d384399c632192,
title = "Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries",
abstract = "We solve the problem of light scattering by a core-mantle spheroidal particle in the case when the external and internal boundaries of the mantle are concentric, coaxial, but not confocal. We expand the fields in terms of spheroidal wave functions related to the different boundaries and operate with the expansions using the surface integral formulation of the problem. By applying some relations between spherical and different spheroidal functions, we derive the so-called T-matrix connecting the expansion coefficients for the incident and scattered fields. We transform such a “spheroidal” T-matrix to the standard one that arises for the spherical basis widely used in applications. Numerical calculations demonstrate that this approach is as efficient as that for homogeneous spheroids. Moreover, we find that it appears to be the only way to accurately derive the T-matrix for layered spheroidal particles in a broad range of parameter values.",
author = "D.G. Turichina and V.G. Farafonov and V.B. Il'in",
year = "2022",
doi = "10.1109/DD55230.2022.9960958",
language = "English",
isbn = "9798350345469",
pages = "130--135",
booktitle = "2022 Days on Diffraction (DD)",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
address = "United States",
note = "null ; Conference date: 30-05-2022 Through 03-06-2022",
url = "http://www.pdmi.ras.ru/~dd/",

}

RIS

TY - GEN

T1 - Exact solution to the light scattering problem for a core-mantle spheroid with non-confocal layer boundaries

AU - Turichina, D.G.

AU - Farafonov, V.G.

AU - Il'in, V.B.

PY - 2022

Y1 - 2022

N2 - We solve the problem of light scattering by a core-mantle spheroidal particle in the case when the external and internal boundaries of the mantle are concentric, coaxial, but not confocal. We expand the fields in terms of spheroidal wave functions related to the different boundaries and operate with the expansions using the surface integral formulation of the problem. By applying some relations between spherical and different spheroidal functions, we derive the so-called T-matrix connecting the expansion coefficients for the incident and scattered fields. We transform such a “spheroidal” T-matrix to the standard one that arises for the spherical basis widely used in applications. Numerical calculations demonstrate that this approach is as efficient as that for homogeneous spheroids. Moreover, we find that it appears to be the only way to accurately derive the T-matrix for layered spheroidal particles in a broad range of parameter values.

AB - We solve the problem of light scattering by a core-mantle spheroidal particle in the case when the external and internal boundaries of the mantle are concentric, coaxial, but not confocal. We expand the fields in terms of spheroidal wave functions related to the different boundaries and operate with the expansions using the surface integral formulation of the problem. By applying some relations between spherical and different spheroidal functions, we derive the so-called T-matrix connecting the expansion coefficients for the incident and scattered fields. We transform such a “spheroidal” T-matrix to the standard one that arises for the spherical basis widely used in applications. Numerical calculations demonstrate that this approach is as efficient as that for homogeneous spheroids. Moreover, we find that it appears to be the only way to accurately derive the T-matrix for layered spheroidal particles in a broad range of parameter values.

U2 - 10.1109/DD55230.2022.9960958

DO - 10.1109/DD55230.2022.9960958

M3 - Conference contribution

SN - 9798350345469

SP - 130

EP - 135

BT - 2022 Days on Diffraction (DD)

PB - Institute of Electrical and Electronics Engineers Inc.

Y2 - 30 May 2022 through 3 June 2022

ER -

ID: 105235885