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Quantum and classical properties of soliton propagation in optical fibers.

机译:孤子在光纤中传播的量子和经典性质。

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摘要

Quantum and classical aspects of nonlinear optical pulse propagation in optical fibers are studied with the emphasis on temporal solitons. The theoretical and experimental investigation focuses on phenomena that can fundamentally limit transmission and detection of optical signals in fiber-optic communication systems that employ solitons. In transmission experiments the first evidence is presented that a pre-chirped high-order soliton pulse propagating in a low anomalous dispersion optical fiber will irreversibly break up into an ordered train of fundamental (N = 1) solitons. The experimental results confirm previous analytical predictions and show excellent agreement with numerical simulations. This phenomenon presents a fundamental limitation on systems that utilize dispersion-management or pre-chirping of optical pulses, and has to be taken into consideration when designing such systems. The experiments also show that the breakup process can be repeated by cascading two independent breakup stages. Each stage accepts a single input pulse and produces two independent pulses. The stages are cascaded to produce a one-to-four breakup.; Solitons are also shown to be ideally suited for investigating non-classical properties of light. Based on the general quantum theory of optical pulse propagation, a new scheme for generating amplitude-squeezed solitons is designed and implemented in a highly asymmetric fiber Sagnac interferometer. A record reduction of 5.7dB (73%) and, with correction for linear losses, 7.0dB (81%) in photon-number fluctuations below the shot-noise level is measured by direct detection. The same scheme is also shown to generate significant classical noise reduction and is limited by Raman effects in fiber. Such large squeezing levels can be employed in practical fiber optic communication systems to achieve noiseless amplification and better signal to noise ratios in direct detection. The photon number states can also be used in quantum non-demolition measurements and quantum communications. Amplitude squeezing is shown to be present in the normal-dispersion regime where no soliton formation is possible. In this case, a noise reduction of 1.7dB (33%) and, with correction for linear losses, 2.5dB (47%) below the shot-noise level is measured. The dependence of noise behavior on dispersion is investigated both experimentally and theoretically.
机译:研究了光纤中非线性光脉冲传播的量子和经典方面,重点是时间孤子。理论和实验研究集中在从根本上限制使用孤子的光纤通信系统中光信号的传输和检测的现象。在传输实验中,第一个证据表明,在低反常色散光纤中传播的预-高阶孤子脉冲将不可逆地分解成有序的基本(N = 1)孤子列。实验结果证实了先前的分析预测,并与数值模拟显示出极好的一致性。这种现象对利用光脉冲的色散管理或预线性调频的系统提出了根本的限制,在设计此类系统时必须加以考虑。实验还表明,可以通过级联两个独立的分解阶段来重复分解过程。每个级接受一个输入脉冲并产生两个独立的脉冲。这些阶段被级联以产生1-4的分解。孤子也被证明非常适合研究光的非经典特性。基于光脉冲传播的一般量子理论,设计并实现了一种在高度不对称光纤Sagnac干涉仪中产生振幅压缩孤子的新方案。通过直接检测,可以测量到创纪录的5.7dB(73%)的降低,并通过校正线性损耗,在低于散粒噪声水平的光子数波动中达到7.0dB(81%)。还显示了相同的方案可以产生显着的经典降噪效果,并且受光纤中的拉曼效应限制。如此大的压缩水平可用于实际的光纤通信系统中,以在直接检测中实现无噪声放大和更好的信噪比。光子数状态也可以用于量子非爆破测量和量子通信中。在没有可能形成孤子的正色散状态下,存在振幅压缩现象。在这种情况下,测得的噪声降低为1.7dB(33%),并且通过校正线性损耗,可以测得散粒噪声水平以下的噪声为2.5dB(47%)。通过实验和理论研究了噪声行为对色散的依赖性。

著录项

  • 作者

    Krylov, Dmitriy.;

  • 作者单位

    Princeton University.;

  • 授予单位 Princeton University.;
  • 学科 Engineering Electronics and Electrical.; Physics Optics.
  • 学位 Ph.D.
  • 年度 2001
  • 页码 163 p.
  • 总页数 163
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 无线电电子学、电信技术;光学;
  • 关键词

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