This paper presents a rigorous Wiener-Hopf solution to the electromagnetic wave exitation by a waveguide mode, concerning a two-dimensional tunnel which might be the most simplified model of a rectangular tunnel. Surface impedance boundaries are assumed on the walls of tunnels surrounded by lossy dielectric materials, such as concrete, rock and others. A microwave simulation is also performed to determine whether the assumption used in the theory is good or not. From comparison of experimental results with theoretical ones, it is shown that the surface impedance model is an excellent approximation especially for tunnels of which dimensions are not so large compared with the wave length in the free space.
The copyright of the original papers published on this site belongs to IEICE. Unauthorized use of the original or translated papers is prohibited. See IEICE Provisions on Copyright for details.
Copy
Kazunori UCHIDA, Toshiaki MATSUNAGA, Kuniaki YOSHIDOMI, Kazuo AOKI, "Electromagnetic Wave Excitation in a Two-Dimensional Tunnel by Waveguide Modes" in IEICE TRANSACTIONS on transactions,
vol. E68-E, no. 3, pp. 159-165, March 1985, doi: .
Abstract: This paper presents a rigorous Wiener-Hopf solution to the electromagnetic wave exitation by a waveguide mode, concerning a two-dimensional tunnel which might be the most simplified model of a rectangular tunnel. Surface impedance boundaries are assumed on the walls of tunnels surrounded by lossy dielectric materials, such as concrete, rock and others. A microwave simulation is also performed to determine whether the assumption used in the theory is good or not. From comparison of experimental results with theoretical ones, it is shown that the surface impedance model is an excellent approximation especially for tunnels of which dimensions are not so large compared with the wave length in the free space.
URL: https://global.ieice.org/en_transactions/transactions/10.1587/e68-e_3_159/_p
Copy
@ARTICLE{e68-e_3_159,
author={Kazunori UCHIDA, Toshiaki MATSUNAGA, Kuniaki YOSHIDOMI, Kazuo AOKI, },
journal={IEICE TRANSACTIONS on transactions},
title={Electromagnetic Wave Excitation in a Two-Dimensional Tunnel by Waveguide Modes},
year={1985},
volume={E68-E},
number={3},
pages={159-165},
abstract={This paper presents a rigorous Wiener-Hopf solution to the electromagnetic wave exitation by a waveguide mode, concerning a two-dimensional tunnel which might be the most simplified model of a rectangular tunnel. Surface impedance boundaries are assumed on the walls of tunnels surrounded by lossy dielectric materials, such as concrete, rock and others. A microwave simulation is also performed to determine whether the assumption used in the theory is good or not. From comparison of experimental results with theoretical ones, it is shown that the surface impedance model is an excellent approximation especially for tunnels of which dimensions are not so large compared with the wave length in the free space.},
keywords={},
doi={},
ISSN={},
month={March},}
Copy
TY - JOUR
TI - Electromagnetic Wave Excitation in a Two-Dimensional Tunnel by Waveguide Modes
T2 - IEICE TRANSACTIONS on transactions
SP - 159
EP - 165
AU - Kazunori UCHIDA
AU - Toshiaki MATSUNAGA
AU - Kuniaki YOSHIDOMI
AU - Kazuo AOKI
PY - 1985
DO -
JO - IEICE TRANSACTIONS on transactions
SN -
VL - E68-E
IS - 3
JA - IEICE TRANSACTIONS on transactions
Y1 - March 1985
AB - This paper presents a rigorous Wiener-Hopf solution to the electromagnetic wave exitation by a waveguide mode, concerning a two-dimensional tunnel which might be the most simplified model of a rectangular tunnel. Surface impedance boundaries are assumed on the walls of tunnels surrounded by lossy dielectric materials, such as concrete, rock and others. A microwave simulation is also performed to determine whether the assumption used in the theory is good or not. From comparison of experimental results with theoretical ones, it is shown that the surface impedance model is an excellent approximation especially for tunnels of which dimensions are not so large compared with the wave length in the free space.
ER -