Stabilizing soliton transmission by third-order dispersion in dispersion-compensated fibre links

Kyriakos Hizanidis; Boris A. Malomed; Hector E. Nistazakis; Dimitri J. Frantzeskakis

doi:10.1088/0963-9659/7/4/003

Stabilizing soliton transmission by third-order dispersion in dispersion-compensated fibre links

Kyriakos Hizanidis^*
, Boris A. Malomed
, Hector E. Nistazakis
, Dimitri J. Frantzeskakis

^*Corresponding author for this work

National Technical University of Athens

Research output: Contribution to journal › Article › peer-review

29 Scopus citations

Abstract

By means of systematic numerical simulations of pulse (soliton) transmission through a very long nearly dispersion-compensated nonlinear fibre link, including third-order dispersion (TOD), we demonstrate that, for a fixed pulse width, there is a broad interval of values of the pulse's peak power in which TOD stabilizes the transmission. In particular, TOD prevents decay of the pulse in the case when the mean second dispersion β̄₂ is (weakly) normal, β̄₂>0, and in the case where β̄₂≤0, TOD suppresses strong internal vibrations of the non-fundamental soliton, making it close to the fundamental one.

Original language	English
Pages (from-to)	L57-L62
Journal	Pure and Applied Optics
Volume	7
Issue number	4
DOIs	https://doi.org/10.1088/0963-9659/7/4/003
State	Published - Jul 1998
Externally published	Yes

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title = "Stabilizing soliton transmission by third-order dispersion in dispersion-compensated fibre links",

abstract = "By means of systematic numerical simulations of pulse (soliton) transmission through a very long nearly dispersion-compensated nonlinear fibre link, including third-order dispersion (TOD), we demonstrate that, for a fixed pulse width, there is a broad interval of values of the pulse's peak power in which TOD stabilizes the transmission. In particular, TOD prevents decay of the pulse in the case when the mean second dispersion {\=β}2 is (weakly) normal, {\=β}2>0, and in the case where {\=β}2≤0, TOD suppresses strong internal vibrations of the non-fundamental soliton, making it close to the fundamental one.",

author = "Kyriakos Hizanidis and Malomed, \{Boris A.\} and Nistazakis, \{Hector E.\} and Frantzeskakis, \{Dimitri J.\}",

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AU - Hizanidis, Kyriakos

AU - Malomed, Boris A.

AU - Nistazakis, Hector E.

AU - Frantzeskakis, Dimitri J.

PY - 1998/7

Y1 - 1998/7

N2 - By means of systematic numerical simulations of pulse (soliton) transmission through a very long nearly dispersion-compensated nonlinear fibre link, including third-order dispersion (TOD), we demonstrate that, for a fixed pulse width, there is a broad interval of values of the pulse's peak power in which TOD stabilizes the transmission. In particular, TOD prevents decay of the pulse in the case when the mean second dispersion β̄2 is (weakly) normal, β̄2>0, and in the case where β̄2≤0, TOD suppresses strong internal vibrations of the non-fundamental soliton, making it close to the fundamental one.

AB - By means of systematic numerical simulations of pulse (soliton) transmission through a very long nearly dispersion-compensated nonlinear fibre link, including third-order dispersion (TOD), we demonstrate that, for a fixed pulse width, there is a broad interval of values of the pulse's peak power in which TOD stabilizes the transmission. In particular, TOD prevents decay of the pulse in the case when the mean second dispersion β̄2 is (weakly) normal, β̄2>0, and in the case where β̄2≤0, TOD suppresses strong internal vibrations of the non-fundamental soliton, making it close to the fundamental one.

UR - https://www.scopus.com/pages/publications/0032116398

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JO - Pure and Applied Optics

JF - Pure and Applied Optics

IS - 4

ER -

Stabilizing soliton transmission by third-order dispersion in dispersion-compensated fibre links

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