Two forms of transfer matrix for one-dimensional optical structures

Gregory Morozov

doi:10.1007/s11082-023-05413-4

Two forms of transfer matrix for one-dimensional optical structures

Gregory Morozov

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Abstract

Two forms of the transfer matrix applied for treatment of light propagation through one-dimensional optical structures are discussed. A detailed comparison between those forms is presented. A case of structures with absorption (gain) is included. The relation between the transfer matrix method and the Floquet-Bloch theory is highlighted for the case of a periodic structure.

Original language	English
Article number	1120
Number of pages	18
Journal	Optical and Quantum Electronics
Volume	55
DOIs	https://doi.org/10.1007/s11082-023-05413-4
Publication status	Published - 3 Oct 2023

Keywords

transfer matrix
w-matrix
m-matrix
1D optical structures

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10.1007/s11082-023-05413-4Licence: CC BY 4.0

2023 09 11 Morozov transfer finalFinal published version, 1.19 MBLicence: CC BY 4.0

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AB - Two forms of the transfer matrix applied for treatment of light propagation through one-dimensional optical structures are discussed. A detailed comparison between those forms is presented. A case of structures with absorption (gain) is included. The relation between the transfer matrix method and the Floquet-Bloch theory is highlighted for the case of a periodic structure.

KW - transfer matrix

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KW - m-matrix

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DO - 10.1007/s11082-023-05413-4

M3 - Article

SN - 0306-8919

VL - 55

JO - Optical and Quantum Electronics

JF - Optical and Quantum Electronics

M1 - 1120

ER -

Two forms of transfer matrix for one-dimensional optical structures

Abstract

Keywords

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