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解析求解光纤中非稳定扰动的实部和虚部
引用本文:高松, 陈建国, 林晓东, 等. 解析求解光纤中非稳定扰动的实部和虚部[J]. 强激光与粒子束, 2004, 16(06).
作者姓名:高松  陈建国  林晓东  陆丹
作者单位:1.四川大学 电子信息学院 光电系,四川 成都 61 0064
摘    要:对线性化后的非线性薛定谔方程进行了求解,导出了光纤中传输的扰动场复振幅的实部和虚部的解析解。这些普适的表达式表明:在传输距离不太长的初期阶段,扰动的虚部和实部以及幅角的演化都对输入条件十分敏感;在传输距离趋于无穷大时扰动电场增益系数趋于渐近值;波数在初始阶段随传输距离变化,只有当传输距离足够大时才趋于一个常数。

关 键 词:扰动   非线性薛定谔方程   实部   虚部   光纤

Analytical solutions of real and imaginary parts of unstable perturbations propagating in optical fibers
gao song, chen jian-guo, lin xiao-dong, et al. Analytical solutions of real and imaginary parts of unstable perturbations propagating in optical fibers[J]. High Power Laser and Particle Beams, 2004, 16.
Authors:gao song  chen jian-guo  lin xiao-dong  lu dan
Affiliation:1. Photoelectronics Department,Sichuan University,Chengdu 610064,China
Abstract:Analytical solutions representing the real and imaginary parts of a perturbation field traveling in optical fibers have been derived for the linearized version of the nolinear Shr-dinger equation. These generalized expressions show that the initial variations of the real and imaginary parts of the perturbation are very sensitive to the input conditions.The analytical results show that when z →∞,the gain coefficient of the perturbation approximates to g ,at the initial period the wave number k varies as-z changes, only when-z is sufficient long does the -k approximate to a constant.
Keywords:perturbations  nolinear shr-dinger equation  real part  imaginary part  optical fibers
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