Group velocities of a surface electromagnetic wave along an impedance two-layer medium
- Authors: Balkhanov V.K.1, Bashkuev Y.B.1
- 
							Affiliations: 
							- Institute of Physical Materials Science of the Russian Academy of Sciences
 
- Issue: Vol 69, No 6 (2024)
- Pages: 558-561
- Section: ELECTRODYNAMICS AND RADIO WAVE PROPAGATION
- URL: https://cardiosomatics.ru/0033-8494/article/view/650665
- DOI: https://doi.org/10.31857/S0033849424060087
- EDN: https://elibrary.ru/IJLJNK
- ID: 650665
Cite item
Abstract
The propagation of a surface electromagnetic wave in a two-layer impedance medium is considered. Based on the Leontovich-Lighthill-Rytov identity theorem, the velocities of group waves in each layer of a two-layer model of a highly inductive impedance medium are established. It is found that in the atmosphere, the group velocity is slightly less than the speed of light in a vacuum and is different from the phase velocity of the wave; in the dielectric first layer, the group velocity depends on the permittivity of the medium and is also less than the speed of light; in the conducting second layer, the conducting base of the two-layer medium, the group velocity is noticeably less than the speed of light.
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	                        About the authors
V. K. Balkhanov
Institute of Physical Materials Science of the Russian Academy of Sciences
							Author for correspondence.
							Email: buddich@mail.ru
				                					                																			                												                	Russian Federation, 							St. Sakhyanovoy, 6, Ulan-Ude, 670047						
Yu. B. Bashkuev
Institute of Physical Materials Science of the Russian Academy of Sciences
														Email: buddich@mail.ru
				                					                																			                												                	Russian Federation, 							St. Sakhyanovoy, 6, Ulan-Ude, 670047						
References
- Рытов С. М. // ЖЭТФ. 1947. Т. 17. № 10. С. 930.
- Балханов В. К., Башкуев Ю. Б. Электромагнитный поверхностный импеданс, геоэлектрические однородные, двухслойные и градиентные среды, интеграл Зоммерфельда. 2-е изд. М.: Русайнс, 2022.
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