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Nonreciprocal effects and their applications in fiber optic networks.

机译:不可逆效应及其在光纤网络中的应用。

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摘要

Nonreciprocity is a fundamental property of networks. Unlike electronic networks theory, optical network theory is still a field to be investigated. Lightwave systems, including fiber optic and integrated optic, are becoming more and more complex, new function blocks (or components) and networking strategies are very important for future highly integrated lightwave circuits. Several common nonreciprocal optical effects studied in this dissertation and several basic applications to fiber components and fiber optic metrology systems analyzed.;The common optical nonreciprocal phenomena include the Faraday effect, Sagnac effect, Fresnel drag effect, nonlinearity or asymmetric geometric structure-induced nonreciprocity, and some pseudo nonreciprocity. The best-known application of nonreciprocity to optical components is the isolator, and the known nonreciprocity-based fiber optic sensors are the fiber optic gyroscope and the fiber optic current sensor. The major difficulty in forming a general optical network theory is the complexity of optical signals compared to the electrical signal, because each light signal consists of four independent parameters, all of which changing during transmission. Fortunately, most optical signals can be classified into intensity-based and phase-based systems, and the Jones matrix technique is the ideal tool for describing the intensity-based system.;Several reciprocity-insensitive structures designed and analyzed in chapter 3. The performance of the intensity-based reciprocity-insensitive structure (IRIS) was employed successfully in a fiber optic current sensor for stabilizing the signal from birefringence influences in chapter 5. A variable-loop Sagnac interferometer was designed and applied to distributed sensing in chapter 6, and the reciprocity-insensitive property of the Sagnac interferometer was preserved. Polarization independent isolators and wavelength division multiplexers were also realized by employing suitable nonreciprocal effects and were discussed in chapter 2 and chapter 4, and their feasibilities were verified by experiment. The primary contributions of this dissertation are the study of common nonreciprocal optical effects and demonstration of several basic applications to fiber components and fiber metrology systems.
机译:不可逆性是网络的基本属性。与电子网络理论不同,光网络理论仍然是一个需要研究的领域。光波系统,包括光纤和集成光缆,变得越来越复杂,新的功能块(或组件)和联网策略对于未来高度集成的光波电路非常重要。本论文研究了几种常见的不可逆光学效应,并分析了其在光纤组件和光纤计量系统中的几种基本应用。以及一些伪互惠。不可逆性在光学组件上的最广为人知的应用是隔离器,已知的基于不可逆性的光纤传感器是光纤陀螺仪和光纤电流传感器。形成一般光网络理论的主要困难是与电信号相比,光信号的复杂性,因为每个光信号都包含四个独立的参数,所有这些参数在传输过程中都会发生变化。幸运的是,大多数光信号可以分为基于强度的系统和基于相位的系统,Jones矩阵技术是描述基于强度的系统的理想工具。;在第3章中设计和分析了几种互不敏感的结构。性能基于强度的互不敏感结构(IRIS)的成功应用于光纤电流传感器中,以稳定来自第5章中的双折射影响的信号。第6章中,设计了可变环路Sagnac干涉仪并将其应用于分布式传感;以及Sagnac干涉仪的互不敏感特性得以保留。偏振无关的隔离器和波分复用器也通过采用适当的不可逆效应实现,并在第2章和第4章中进行了讨论,并通过实验验证了它们的可行性。本论文的主要贡献是对常见的不可逆光学效应的研究以及对光纤组件和光纤计量系统的几种基本应用的演示。

著录项

  • 作者

    Fang, Xiaojun.;

  • 作者单位

    Virginia Polytechnic Institute and State University.;

  • 授予单位 Virginia Polytechnic Institute and State University.;
  • 学科 Engineering Electronics and Electrical.;Physics Optics.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 113 p.
  • 总页数 113
  • 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

  • 入库时间 2022-08-17 11:49:26

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