This paper presents a useful numerical approach based on a self-consistent finite-element method for solving stationary properties of third-order nonlinear guidedwave phenomena in a planar optical waveguide which supports nonlinearly coupled transverse-electric and transverse-magnetic modes. This method can be useful for the stability analysis as well by tracing intermediate solutions generated through iterative processes. Depending on the transitional behavior of the intermediate solutions we can identify the nonlinear excitation under consideration to be absolutely stable, quasi-stable, or unstable.
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Kazuya HAYATA, Masanori KOSHIBA, "Mutual Guiding Assistance between Eigenmodes of Nonlinearly Coupled TE-TM Waves" in IEICE TRANSACTIONS on Electronics,
vol. E74-C, no. 9, pp. 2890-2897, September 1991, doi: .
Abstract: This paper presents a useful numerical approach based on a self-consistent finite-element method for solving stationary properties of third-order nonlinear guidedwave phenomena in a planar optical waveguide which supports nonlinearly coupled transverse-electric and transverse-magnetic modes. This method can be useful for the stability analysis as well by tracing intermediate solutions generated through iterative processes. Depending on the transitional behavior of the intermediate solutions we can identify the nonlinear excitation under consideration to be absolutely stable, quasi-stable, or unstable.
URL: https://global.ieice.org/en_transactions/electronics/10.1587/e74-c_9_2890/_p
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@ARTICLE{e74-c_9_2890,
author={Kazuya HAYATA, Masanori KOSHIBA, },
journal={IEICE TRANSACTIONS on Electronics},
title={Mutual Guiding Assistance between Eigenmodes of Nonlinearly Coupled TE-TM Waves},
year={1991},
volume={E74-C},
number={9},
pages={2890-2897},
abstract={This paper presents a useful numerical approach based on a self-consistent finite-element method for solving stationary properties of third-order nonlinear guidedwave phenomena in a planar optical waveguide which supports nonlinearly coupled transverse-electric and transverse-magnetic modes. This method can be useful for the stability analysis as well by tracing intermediate solutions generated through iterative processes. Depending on the transitional behavior of the intermediate solutions we can identify the nonlinear excitation under consideration to be absolutely stable, quasi-stable, or unstable.},
keywords={},
doi={},
ISSN={},
month={September},}
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TY - JOUR
TI - Mutual Guiding Assistance between Eigenmodes of Nonlinearly Coupled TE-TM Waves
T2 - IEICE TRANSACTIONS on Electronics
SP - 2890
EP - 2897
AU - Kazuya HAYATA
AU - Masanori KOSHIBA
PY - 1991
DO -
JO - IEICE TRANSACTIONS on Electronics
SN -
VL - E74-C
IS - 9
JA - IEICE TRANSACTIONS on Electronics
Y1 - September 1991
AB - This paper presents a useful numerical approach based on a self-consistent finite-element method for solving stationary properties of third-order nonlinear guidedwave phenomena in a planar optical waveguide which supports nonlinearly coupled transverse-electric and transverse-magnetic modes. This method can be useful for the stability analysis as well by tracing intermediate solutions generated through iterative processes. Depending on the transitional behavior of the intermediate solutions we can identify the nonlinear excitation under consideration to be absolutely stable, quasi-stable, or unstable.
ER -