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EDFA对基孤子脉冲进行压缩与放大的数值研究

陈海涛, 吴正茂, 范云霞, 姜广东, 夏光琼

陈海涛, 吴正茂, 范云霞, 姜广东, 夏光琼. EDFA对基孤子脉冲进行压缩与放大的数值研究[J]. 激光技术, 2006, 30(2): 202-205.
引用本文: 陈海涛, 吴正茂, 范云霞, 姜广东, 夏光琼. EDFA对基孤子脉冲进行压缩与放大的数值研究[J]. 激光技术, 2006, 30(2): 202-205.
CHEN Hai-tao, WU Zheng-mao, FAN Yun-xia, JIANG Guang-dong, XIA Guang-qiong. Numerical studies on the compression and amplification of the fundamental soliton pulse using erbium-doped fiber amplifier[J]. LASER TECHNOLOGY, 2006, 30(2): 202-205.
Citation: CHEN Hai-tao, WU Zheng-mao, FAN Yun-xia, JIANG Guang-dong, XIA Guang-qiong. Numerical studies on the compression and amplification of the fundamental soliton pulse using erbium-doped fiber amplifier[J]. LASER TECHNOLOGY, 2006, 30(2): 202-205.

EDFA对基孤子脉冲进行压缩与放大的数值研究

基金项目: 

教育部科学技术重点资助项目(03140)

详细信息
    作者简介:

    陈海涛(1979- ),男,硕士研究生,主要从事激光与光纤通信方面的研究.

    通讯作者:

    夏光琼,E-mail:gqxia@swnu.edu.cn

  • 中图分类号: TN913.7

Numerical studies on the compression and amplification of the fundamental soliton pulse using erbium-doped fiber amplifier

  • 摘要: 从描述光脉冲在掺铒光纤放大器(EDFA)中传输的非线性薛定谔方程出发,对基孤子脉冲在EDFA中的压缩与放大进行了数值研究,并对孤子脉冲在其中的压缩提出优化方案。结果表明,通过合理地选择EDFA的参数,可使无啁啾的基孤子脉冲实现绝热压缩和放大;对具有初始啁啾的基孤子脉冲,压缩过程将不再满足绝热条件;对于正啁啾的基孤子脉冲,可得到较好的压缩与放大;而对于负啁啾的基孤子脉冲,压缩效果却较差。
    Abstract: Starting from the nonlinear Schrdinger equation describing the pulse propagation in erbium-doped fiber amplifier(EDFA),the compression and amplification of fundamental soliton pulse using EDFA are investigated numerically,and the optimum schemes for soliton pulse compression are proposed.The results show that:for the fundamental soliton pulse without the chirp,the pulse can be compressed and amplified adiabatically by selecting appropriate parameters of erbium-doped fibers;for the chirped fundamental soliton pulse,the process of the compression and amplification is not satisfied adiabatical condition;the effective compression and amplification can be obtained for the positive chirped fundamental soliton pulse,but the compression effect for the negative chirped fundamental soliton pulse is poor.
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出版历程
  • 收稿日期:  2004-12-15
  • 修回日期:  2005-03-18
  • 发布日期:  2006-03-24

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