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Quantum dot-phonon interactions in semiconductor quantum optics.

机译:半导体量子光学中的量子点-声子相互作用。

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摘要

We analyze the role of QD-phonon interactions in two mesoscopic semiconductor realizations of the Jaynes-Cummings model. The first part of this dissertation focuses on a quantum dot strongly coupled to a single high finesse optical microcavity mode. There we study the effect of exciton-phonon coupling on the reversible interaction between the quantum-dot and the optical cavity without applying the usual Born-Markov approximation. The analysis is based on two related techniques that take into account the relevant multiphonon processes and have been used to study the “spin boson” Hamiltonian: non-interacting blip approximation and polaron operator perturbation theory. Observability of vacuum-Rabi splitting depends on the strength and the frequency dependence of the spectral density function characterizing the interactions with phonons and can be affected by phonon confinement. In the second part of this dissertation we study a semiconductor beam nano-structure with an embedded quantum dot. We show there that it is possible to cool a mechanical resonance of this nano-structure to its motional ground state. The proposed laser cooling technique is based on resonant laser excitation of a phonon sideband of an embedded quantum dot. The strength of the sideband coupling is determined directly by the difference between the electron-phonon couplings of the initial and final states of the quantum dot optical transition.
机译:我们分析了Jaynes-Cummings模型的两个介观半导体实现中的QD-声子相互作用。本文的第一部分着眼于与单个高精细光学微腔模式强耦合的量子点。在这里,我们研究了激子-声子耦合对量子点与光腔之间可逆相互作用的影响,而没有应用通常的Born-Markov近似。该分析基于两种相关技术,这些技术考虑了相关的多声子过程,并已用于研究“自旋玻色子”哈密顿量:非相互作用的blip近似和极化子算子扰动理论。真空-拉比分裂的可观测性取决于表征与声子相互作用的光谱密度函数的强度和频率依赖性,并且会受到声子限制的影响。在本文的第二部分,我们研究了具有嵌入式量子点的半导体束纳米结构。我们在那里显示可以将这种纳米结构的机械共振冷却到其运动基态。所提出的激光冷却技术是基于嵌入式量子点的声子边带的共振激光激发。边带耦合的强度直接由量子点光学跃迁的初始状态和最终状态的电子-声子耦合之间的差异确定。

著录项

  • 作者

    Wilson-Rae, Ignacio.;

  • 作者单位

    University of California, Santa Barbara.;

  • 授予单位 University of California, Santa Barbara.;
  • 学科 Physics Condensed Matter.
  • 学位 Ph.D.
  • 年度 2003
  • 页码 p.4428
  • 总页数 141
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 O49;
  • 关键词

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