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Optics and Spectroscopy, 2023, Volume 131, Issue 7, Pages 991–998
DOI: https://doi.org/10.21883/OS.2023.07.56136.4858-23
(Mi os1406)
 

Nanophotonics

The electromagnetic radiation scattering in the assembly of the two scales spatially ordered cylinders

V. A. Kovtun-Kuszhela, A. N. Ponyavinab

a Yanka Kupala State University of Grodno, 230000 Grodno, Belarus
b B. I. Stepanov Institute of Physics, National Academy of Sciences of Belarus, 220072 Minsk, Belarus
Abstract: Based on the interference approximation of the statistical theory of multiple wave scattering for planar systems characterized by two ordering scales, a model is proposed for calculating the coefficients of coherent transmission of $T_{\mathrm{coh}}$, reflection $R_{\mathrm{coh}}$ and the angular distribution of the intensity of scattered radiation $I(\theta)$. The components of such systems are multimers, integral and angular characteristics, which can be calculated by the method of formalism of the volume integral equation. The radial distribution function of $g_m(r)$ multimers depends on their surface concentration $\eta_m$.
It was found that dense packing of multimers results in near-orderedness, which amplification electrodynamic coupling between the multimers and manifests itself in a nonmonotonic concentration dependence of the transmission coefficient.
Keywords: finite cylinders, multimers, electrodynamic coupling, two scales spatially ordered environment, surface concentration.
Received: 14.04.2023
Revised: 04.05.2023
Accepted: 04.05.2023
Bibliographic databases:
Document Type: Article
Language: Russian
Citation: V. A. Kovtun-Kuszhel, A. N. Ponyavina, “The electromagnetic radiation scattering in the assembly of the two scales spatially ordered cylinders”, Optics and Spectroscopy, 131:7 (2023), 991–998
Citation in format AMSBIB
\Bibitem{KovPon23}
\by V.~A.~Kovtun-Kuszhel, A.~N.~Ponyavina
\paper The electromagnetic radiation scattering in the assembly of the two scales spatially ordered cylinders
\jour Optics and Spectroscopy
\yr 2023
\vol 131
\issue 7
\pages 991--998
\mathnet{http://mi.mathnet.ru/os1406}
\crossref{https://doi.org/10.21883/OS.2023.07.56136.4858-23}
\elib{https://elibrary.ru/item.asp?id=54500834}
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