Presentation 2002/5/24
Analysis of an optical soliton propagation considering raman scattering, higher-order dispersion and self steepening in the fiber
Toshikazu Takagi, Hiroyuki Koguchi, Yoichi Fujii,
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Abstract(in English) In this paper, analysis of propagation considering higher-order effects is reported. In optical fiber soliton transmission, the higher-order effects should be considered for the ultra-short pulse propagation. In this report, the soliton pulse propagation in optical fiber is calculated by using the nonlinear Schroedinger equation considering higher-order dispersion effect and nonlinear effect. Raman scattering, higher-order dispersion and self steepening effects cause losses to the main soliton pulse. The higher-order nonlinear effects such as Raman scattering and self steepening induce frequency shift, and also reduce the higher-order soliton period. Then, the higher-order dispersion effect induces frequency shift for the short soliton pulse less than 0.1 ps width.
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Keyword(in English) soliton / Raman scattering / higher-order dispersion / self steepening effects
Paper # OFT2002-17
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Committee OFT
Conference Date 2002/5/24(1days)
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Registration To Optical Fiber Technology (OFT)
Language JPN
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Analysis of an optical soliton propagation considering raman scattering, higher-order dispersion and self steepening in the fiber
Sub Title (in English)
Keyword(1) soliton
Keyword(2) Raman scattering
Keyword(3) higher-order dispersion
Keyword(4) self steepening effects
1st Author's Name Toshikazu Takagi
1st Author's Affiliation Department of Electoronics and Information ,Coll. Sci. Tech, Nihon University()
2nd Author's Name Hiroyuki Koguchi
2nd Author's Affiliation Department of Electoronics and Information ,Coll. Sci. Tech, Nihon University
3rd Author's Name Yoichi Fujii
3rd Author's Affiliation Department of Electoronics and Information ,Coll. Sci. Tech, Nihon University
Date 2002/5/24
Paper # OFT2002-17
Volume (vol) vol.102
Number (no) 106
Page pp.pp.-
#Pages 6
Date of Issue