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Computer Optics, 2023, Volume 47, Issue 1, Pages 16–26
DOI: https://doi.org/10.18287/2412-6179-CO-1143
(Mi co1097)
 

DIFFRACTIVE OPTICS, OPTICAL TECHNOLOGIES

Modeling of spontaneous emission in presence of cylindrical nanoobjects: the scattering matrix approach

V. V. Nikolaev, E. I. Girshova, M. A. Kaliteevskii

Submicron Heterostructures for Microelectronics Research and Engineering Center, Russian Academy of Sciences, St. Petersburg
References:
Abstract: We propose a method of analysis of spontaneous emission of a quantum emitter (an atom, a luminescence center, a quantum dot) inside or in vicinity of a cylinder. At the focus of our method are analytical expressions for the scattering matrix of the cylindrical nanoobject. We propose the approach to electromagnetic field quantization based of eigenvalues and eigenvectors of the scattering matrix. The method is applicable for calculation and analysis of spontaneous emission rates and angular dependences of radiation for a set of different systems: semiconductor nanowires with quantum dots, plasmonic nanowires, cylindrical hollows in dielectrics and metals. Relative simplicity of the method allows obtaining analytical and semi-analytical expressions for both cases of radiation into external medium and into guided modes.
Keywords: spontaneous emission, scattering matrix, cylindrical symmetry
Funding agency Grant number
Russian Science Foundation 21-12-00304
The work has been supported by the Russian Science Foundation 21-12-00304.
Received: 06.04.2022
Accepted: 04.06.2022
Document Type: Article
Language: English
Citation: V. V. Nikolaev, E. I. Girshova, M. A. Kaliteevskii, “Modeling of spontaneous emission in presence of cylindrical nanoobjects: the scattering matrix approach”, Computer Optics, 47:1 (2023), 16–26
Citation in format AMSBIB
\Bibitem{NikGirKal23}
\by V.~V.~Nikolaev, E.~I.~Girshova, M.~A.~Kaliteevskii
\paper Modeling of spontaneous emission in presence of cylindrical nanoobjects: the scattering matrix approach
\jour Computer Optics
\yr 2023
\vol 47
\issue 1
\pages 16--26
\mathnet{http://mi.mathnet.ru/co1097}
\crossref{https://doi.org/10.18287/2412-6179-CO-1143}
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