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Optical soliton controlled inverters in quadratic media and inhomogeneous waveguides.

机译:二次介质和非均匀波导中的光孤子控制的逆变器。

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摘要

This thesis studies nonlinear interaction between soliton-like optical pulses for building an all optical ultrafast NOT gate. The study begins by identifying cascaded quadratic nonlinearity as a physical mechanism that allows generation of multi-dimensional optical solitons, which are used as candidates for the demonstration of the ultrafast logic gate. First, 2 + 1D spatial solitons were generated and a controlled NOT gate was built with pico-second long chirped pulses. The experiments showed a gain of 2.5 and phase-insensitivity. Second, a walk-off compensating interaction was considered that satisfies gain, restoration and phase-insensitivity requirements for building a higher repetition rate logic device. The principle behind the operation of the second logic gate was experimentally demonstrated with 5muJ spatio-temporal soliton-like beams. Finally; the thesis concludes with theoretical studies on anti-guiding structures that allow shorter gate length, lower energy and lower threshold all optical logic gates.; Spatial soliton dragging gates are based on spatial shift of a pump beam in the presence of a weak signal beam. For building these logic gates, beams that maintain their shape by overcoming dispersion and diffraction, solitons, are necessary. Spatio-temporal solitons were first demonstrated with the help of tilted pulse in a chi(2) material [1]. A part of this thesis studies generation, linear propagation, nonlinear propagation, and measurement of the tilted-pulses in detail. Next we studied quadratic solitons. We performed numerical simulations to understand quadratic soliton interactions which lead to the experiments on the quadratic soliton inverter and walk-off compensation.; In order to build low energy logic gates numerical studies were carried out. The studies were focused on short gate length devices that require the use of spatial solitons. An anti-guide was found to efficiently assist the dragging interaction between a signal and a pump beam. A small signal beam was shown to switch the pump beam and achieve an order of magnitude improvement in the inverter switching energy. An extensive mathematical treatment based on multiscales was performed to derive the equations used in the numerical study.; The experimental work in this thesis also required the development of an ultrafast optical facility involving several diagnostics for time and space-time pulse shapes, materials, and interactions.
机译:本文研究了类孤子光脉冲之间的非线性相互作用,以构建全光超快非门。该研究首先将级联二次非线性识别为一种物理机制,该机制可以生成多维光学孤子,这些孤子可以用作超快逻辑门演示的候选对象。首先,生成2 + 1D空间孤子,并使用皮秒级长chi脉冲构建受控的非门。实验表明增益为2.5,并且相位不敏感。其次,考虑了一种补偿补偿交互,该交互满足构建更高重复率逻辑器件的增益,恢复和对相位不敏感的要求。第二逻辑门操作背后的原理已通过5muJ时空类孤子光束进行了实验证明。最后;本文以对反导结构的理论研究作为结束,该结构可缩短所有光逻辑门的栅极长度,降低能量并降低阈值。空间孤子拖动门基于存在弱信号束时泵浦束的空间移位。为了构建这些逻辑门,需要通过克服色散和衍射,孤子来保持其形状的光束。时空孤子首先在chi(2)材料中借助倾斜脉冲进行了证明[1]。本文的一部分详细研究了倾斜脉冲的产生,线性传播,非线性传播和测量。接下来,我们研究二次孤子。我们进行了数值模拟,以了解二次孤子之间的相互作用,从而进行了二次孤子逆变器和失步补偿的实验。为了建立低能耗逻辑门,进行了数值研究。研究集中在需要使用空间孤子的短栅长器件上。发现一种反向导能够有效地协助信号和泵浦光束之间的拖动相互作用。示出了小的信号束来切换泵浦束并实现逆变器切换能量的数量级改善。进行了基于多尺度的广泛数学处理,以导出数值研究中使用的方程。本文的实验工作还需要开发一种超快光学设备,其中涉及对时空脉冲形状,材料和相互作用的多种诊断。

著录项

  • 作者

    Yellampalle, Balakishore.;

  • 作者单位

    University of Colorado at Boulder.;

  • 授予单位 University of Colorado at Boulder.;
  • 学科 Physics Optics.; Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2004
  • 页码 290 p.
  • 总页数 290
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 光学;无线电电子学、电信技术;
  • 关键词

  • 入库时间 2022-08-17 11:43:43

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