| Paper Abstract and Keywords |
| Presentation |
2026-01-23 15:00
Propagation Analysis of Optical Waveguides Using Scattering Operator with Padé Approximation Boundary Condition Taiki Matsuzaki, Akito Iguchi (Muroran Inst. Tech.), Keita Morimoto (Univ. of Hyogo), Yasuhide Tsuji (Muroran Inst. Tech.) EST2025-101 |
| Abstract |
(in Japanese) |
(See Japanese page) |
| (in English) |
The finite element method (FEM), which is widely used for optical waveguide analysis, offers excellent flexibility for modeling arbitrary geometries. However, it generally entails high computational cost because the entire computational domain must be discretized directly.To address this issue, methods that divide the analysis domain into subregions, represent each region using a scattering matrix, and evaluate the overall characteristics by connecting these matrices have been proposed. Such approaches enable efficient analysis of periodic structures and optimization problems that require repeated evaluation of device characteristics.
In previous studies, open-boundary conditions have been modeled by introducing perfectly matched layers (PMLs) at the lateral boundaries. However, the inclusion of absorbing layers increases the number of unknowns, leading to larger matrix sizes and higher computational cost in the construction of scattering matrices. In this paper, we apply boundary conditions based on a Padé approximation, which has a relatively low computational cost, to represent open systems without using PMLs. This approach reduces the computational cost associated with the construction and connection of scattering matrices and enables efficient propagation analysis. |
| Keyword |
(in Japanese) |
(See Japanese page) |
| (in English) |
Finite element method / Propagation operator method / Padé-based boundary conditions / Scattering operator / / / / |
| Reference Info. |
IEICE Tech. Rep., vol. 125, no. 328, EST2025-101, pp. 104-108, Jan. 2026. |
| Paper # |
EST2025-101 |
| Date of Issue |
2026-01-15 (EST) |
| ISSN |
Online edition: ISSN 2432-6380 |
Copyright and reproduction |
All rights are reserved and no part of this publication may be reproduced or transmitted in any form or by any means, electronic or mechanical, including photocopy, recording, or any information storage and retrieval system, without permission in writing from the publisher. Notwithstanding, instructors are permitted to photocopy isolated articles for noncommercial classroom use without fee. (License No.: 10GA0019/12GB0052/13GB0056/17GB0034/18GB0034) |
| Download PDF |
EST2025-101 |
| Conference Information |
| Committee |
EST |
| Conference Date |
2026-01-22 - 2026-01-23 |
| Place (in Japanese) |
(See Japanese page) |
| Place (in English) |
Nobumoto Ohama Memorial Hal |
| Topics (in Japanese) |
(See Japanese page) |
| Topics (in English) |
Simulation techniques, etc. |
| Paper Information |
| Registration To |
EST |
| Conference Code |
2026-01-EST |
| Language |
Japanese |
| Title (in Japanese) |
(See Japanese page) |
| Sub Title (in Japanese) |
(See Japanese page) |
| Title (in English) |
Propagation Analysis of Optical Waveguides Using Scattering Operator with Padé Approximation Boundary Condition |
| Sub Title (in English) |
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| Keyword(1) |
Finite element method |
| Keyword(2) |
Propagation operator method |
| Keyword(3) |
Padé-based boundary conditions |
| Keyword(4) |
Scattering operator |
| Keyword(5) |
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| Keyword(6) |
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| Keyword(7) |
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| Keyword(8) |
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| 1st Author's Name |
Taiki Matsuzaki |
| 1st Author's Affiliation |
Muroran Institute of Technology (Muroran Inst. Tech.) |
| 2nd Author's Name |
Akito Iguchi |
| 2nd Author's Affiliation |
Muroran Institute of Technology (Muroran Inst. Tech.) |
| 3rd Author's Name |
Keita Morimoto |
| 3rd Author's Affiliation |
University of Hyogo (Univ. of Hyogo) |
| 4th Author's Name |
Yasuhide Tsuji |
| 4th Author's Affiliation |
Muroran Institute of Technology (Muroran Inst. Tech.) |
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| Speaker |
Author-1 |
| Date Time |
2026-01-23 15:00:00 |
| Presentation Time |
25 minutes |
| Registration for |
EST |
| Paper # |
EST2025-101 |
| Volume (vol) |
vol.125 |
| Number (no) |
no.328 |
| Page |
pp.104-108 |
| #Pages |
5 |
| Date of Issue |
2026-01-15 (EST) |