The thermal response of a tunable laser is analyzed by using a mode density method based on a Fourier-Laplace analysis. This method introduces a mode density function for mode distribution of the Fourier-Laplace transform and gives temperature time-dependency in an integral form instead of an infinite weighted summation. When symmetric structures are assumed, the mode density method gives the transient thermal response in a simple form: error functions (spherical-symmetry case) and exponential integral functions (cylindrical-symmetry case). The cylindrical-symmetry analysis was extended to the noncylindrical-symmetry model and the thermal response of the tunable laser was calculated by the mode density method. The result shows good agreement with a Fourier-Laplace analysis (deviation
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Mitsuteru ISHIKAWA, Hiroyuki ISHII, Yuzo YOSHIKUNI, "Thermal Response Analysis of a Tunable Laser Diode Using a Mode Density Method" in IEICE TRANSACTIONS on Electronics,
vol. E85-C, no. 1, pp. 85-92, January 2002, doi: .
Abstract: The thermal response of a tunable laser is analyzed by using a mode density method based on a Fourier-Laplace analysis. This method introduces a mode density function for mode distribution of the Fourier-Laplace transform and gives temperature time-dependency in an integral form instead of an infinite weighted summation. When symmetric structures are assumed, the mode density method gives the transient thermal response in a simple form: error functions (spherical-symmetry case) and exponential integral functions (cylindrical-symmetry case). The cylindrical-symmetry analysis was extended to the noncylindrical-symmetry model and the thermal response of the tunable laser was calculated by the mode density method. The result shows good agreement with a Fourier-Laplace analysis (deviation
URL: https://global.ieice.org/en_transactions/electronics/10.1587/e85-c_1_85/_p
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@ARTICLE{e85-c_1_85,
author={Mitsuteru ISHIKAWA, Hiroyuki ISHII, Yuzo YOSHIKUNI, },
journal={IEICE TRANSACTIONS on Electronics},
title={Thermal Response Analysis of a Tunable Laser Diode Using a Mode Density Method},
year={2002},
volume={E85-C},
number={1},
pages={85-92},
abstract={The thermal response of a tunable laser is analyzed by using a mode density method based on a Fourier-Laplace analysis. This method introduces a mode density function for mode distribution of the Fourier-Laplace transform and gives temperature time-dependency in an integral form instead of an infinite weighted summation. When symmetric structures are assumed, the mode density method gives the transient thermal response in a simple form: error functions (spherical-symmetry case) and exponential integral functions (cylindrical-symmetry case). The cylindrical-symmetry analysis was extended to the noncylindrical-symmetry model and the thermal response of the tunable laser was calculated by the mode density method. The result shows good agreement with a Fourier-Laplace analysis (deviation
keywords={},
doi={},
ISSN={},
month={January},}
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TY - JOUR
TI - Thermal Response Analysis of a Tunable Laser Diode Using a Mode Density Method
T2 - IEICE TRANSACTIONS on Electronics
SP - 85
EP - 92
AU - Mitsuteru ISHIKAWA
AU - Hiroyuki ISHII
AU - Yuzo YOSHIKUNI
PY - 2002
DO -
JO - IEICE TRANSACTIONS on Electronics
SN -
VL - E85-C
IS - 1
JA - IEICE TRANSACTIONS on Electronics
Y1 - January 2002
AB - The thermal response of a tunable laser is analyzed by using a mode density method based on a Fourier-Laplace analysis. This method introduces a mode density function for mode distribution of the Fourier-Laplace transform and gives temperature time-dependency in an integral form instead of an infinite weighted summation. When symmetric structures are assumed, the mode density method gives the transient thermal response in a simple form: error functions (spherical-symmetry case) and exponential integral functions (cylindrical-symmetry case). The cylindrical-symmetry analysis was extended to the noncylindrical-symmetry model and the thermal response of the tunable laser was calculated by the mode density method. The result shows good agreement with a Fourier-Laplace analysis (deviation
ER -