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Frohlich electron-phonon interaction Hamiltonian and potential distribution of a polar optical phonon mode in wurtzite nitride triangular nanowires

机译:纤锌矿氮化物三角纳米线中Frohlich电子-声子相互作用哈密顿量和极性光学声子模式的电位分布

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摘要

Polar optical phonon modes of wurtzite triangular nanowires (NWs) with three different cross sections, including the hemi-equilateral triangle (HET), the isosceles right triangle (IRT), and the equilateral triangle (ET), are deduced and analyzed using the dielectric continuum model. The exact and analytical phonon states of exactly confined (EC) modes in nitride NWs with HET, IRT, and ET cross sections are derived. The characteristic frequency of EC phonon modes in the triangular nitride NW systems is specified. Frohlich electron-phonon interaction Hamiltonians in wurtzite NWs with three types of triangular cross sections are obtained. It is found from the numerical results that, among the three types of GaN NWs, the electron-phonon coupling of EC modes in NWs with an HET cross section is the weakest one, that in NWs with an ET cross section is the strongest one, and that in NWs with an IRT cross section is in the middle. The electrostatic potentials of EC modes in HET NWs are neither symmetric nor antisymmetric. The potential functions of EC modes in the ET NW structures have one (three) symmetric axis (axes) as the quantum numbers p and q take fractions (integers). The potential functions of EC modes in IRT NWs behave either symmetrically or anti-symmetrically, which are closely dependent on the parities of the quantum numbers p and q. With the increase of order-number of EC modes, the electron-phonon coupling becomes weaker and weaker. This reveals that cross-sectional morphology of quantum structures has an important influence on the symmetries of phonon modes and electron-phonon coupling strengths in low-dimensional quantum systems.
机译:采用介电连续介质模型推导并分析了纤锌矿三角形纳米线(NWs)的半等边三角形(HET)、等腰直角三角形(IRT)和等边三角形(ET)3种不同截面的极性光学声子模态.推导了具有HET、IRT和ET截面的氮化物NW中精确约束(EC)模式的精确声子态和分析声子态。给出了三角形氮化物NW体系中EC声子模式的特征频率。得到了具有3种三角形截面的纤锌岩NW中的Frohlich电子-声子相互作用哈密顿量.数值计算结果表明,在3种氮化镓噪声中,HET截面的氮化镓中EC模式的电子-声子耦合最弱,具有ET截面的微氮化镓中EC模式最强,IRT截面的微氮化镓中EC模式的电子-声子耦合处于中间。HET NWs中EC模式的静电势既不对称也不反对称。ET NW 结构中 EC 模式的势函数具有一(三)个对称轴(轴),因为量子数 p 和 q 取分数(整数)。IRT NW中EC模式的潜在功能表现为对称或反对称,这与量子数p和q的奇偶性密切相关。随着EC模式阶数的增加,电子-声子耦合越来越弱。这揭示了量子结构的横截面形貌对低维量子系统中声子模式的对称性和电子-声子耦合强度具有重要影响。

著录项

  • 来源
    《Journal of Applied Physics》 |2022年第1期|014301-1-014301-15|共15页
  • 作者

    Li Zhang; Jun-Jie Shi; Qi Wang;

  • 作者单位

    School of Intelligent Manufacturing, Guangzhou Panyu Polytechnic, Guangzhou 510405, People's Republic of China;

    State Key Laboratory for Mesosopic Physics and School of Physics, Peking University, Beijing 100871, People's Republic of China;

    Dongguan Optical and Electronics Research Institute of Peking University, Dongguan 523429, People's Republic of China;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 英语
  • 中图分类 应用物理学;
  • 关键词

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