The interaction of intrinsic localized modes in the gap of doped semiconductors with plasmons

被引:0
|
作者
Franchini, A
Bortolani, V
Vanossi, A
Wallis, RF
机构
[1] Univ Modena & Reggio Emilia, Ist Nazl Fis Mat, Unita Modena, I-41100 Modena, Italy
[2] Univ Modena & Reggio Emilia, Dipartimento Fis, I-41100 Modena, Italy
[3] Univ Calif Irvine, Inst Surface & Interface Sci, Irvine, CA 92697 USA
[4] Univ Calif Irvine, Dept Phys & Astron, Irvine, CA 92697 USA
关键词
D O I
10.1088/0957-4484/15/8/017
中图分类号
TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
We present a theoretical investigation of the interaction of intrinsic localized modes with plasmons. The anharmonic localized modes for a ID diatomic lattice are determined using a two-body potential which describes the interactions among particles in a zinc-blende structure material. The localized mode frequency is inside the gap between acoustic and optical phonons. Calculations have been performed for GaN because it has a large phonon gap, can be highly n-doped, and the plasma frequency of free carriers is in the range of phonon and intrinsic localized mode frequencies. To study the coupling we add to the equations of motion an electric field to simulate the plasmon. Solving the system we obtain the dynamical displacements pattern from which we evaluate the total polarization. From the polarization we determine the frequency of the combined mode for which the dielectric function is zero. In this investigation we have analysed both the case of small localized mode amplitudes and the case of larger amplitudes, obtaining different behaviour. In the first case the mixed mode has a frequency above the top of the optical branch, which can be explained in terms of the theory of the harmonic dielectric response of polar lattice vibrations. In the second case the coupled mode exists only for a finite slab, and its frequency is inside the phonon gap.
引用
收藏
页码:966 / 969
页数:4
相关论文
共 50 条
  • [21] Interaction of intrinsic localized modes with impurities in the classical anisotropic Heisenberg spin model
    Rakhmanova, SV
    PHYSICS LETTERS A, 1999, 252 (1-2) : 77 - 82
  • [22] INTERACTION OF PLASMONS AND OPTICAL PHONONS IN DEGENERATE SEMICONDUCTORS
    SINGWI, KS
    TOSI, MP
    PHYSICAL REVIEW, 1966, 147 (02): : 658 - +
  • [23] On the interaction of propagating intrinsic localized modes with an isolated impurity in a linear atomic chain
    de Andrade, P. C.
    Candido, L.
    Teixeira Rabelo, J. N.
    PHYSICS LETTERS A, 2015, 379 (32-33) : 1833 - 1836
  • [24] Influence of nonlinear atomic interaction on excitation of intrinsic localized modes in carbon nanotubes
    Shimada, Takahiro
    Shirasaki, Daisuke
    Kinoshita, Yusuke
    Doi, Yusuke
    Nakatani, Akihiro
    Kitamura, Takayuki
    PHYSICA D-NONLINEAR PHENOMENA, 2010, 239 (08) : 407 - 413
  • [25] Transverse magnetic modes of localized spoof surface plasmons
    Li, Si-Qi
    Du, Chao-Hai
    Han, Feng-Yuan
    Wang, Yi-Dong
    Gao, Zi-Chao
    Tan, Yun-Hua
    Liu, Pu-Kun
    JOURNAL OF APPLIED PHYSICS, 2021, 130 (20)
  • [26] Active electromechanical resonance tuning of localized gap plasmons
    Roxworthy, Brian J.
    Aksyuk, Vladimir A.
    2017 INTERNATIONAL CONFERENCE ON OPTICAL MEMS AND NANOPHOTONICS (OMN), 2017, : 31 - 32
  • [27] Intrinsic localized modes in anharmonic lattices
    Bickham, SR
    Kiselev, SA
    Sievers, AJ
    SPECTROSCOPY AND DYNAMICS OF COLLECTIVE EXCITATIONS IN SOLIDS, 1997, 356 : 247 - 274
  • [28] Intrinsic localized modes in polymers and hyperconductors
    Michael Russell, F.
    Archilla, Juan F.R.
    Fizika Nizkikh Temperatur, 2022, 48 (12): : 1143 - 1148
  • [29] Intrinsic localized modes in polymers and hyperconductors
    Russell, F. Michael
    Archilla, Juan F. R.
    LOW TEMPERATURE PHYSICS, 2022, 48 (12) : 1009 - 1014
  • [30] Quantum properties of intrinsic localized modes
    Hizhnyakova, V
    Nevedrov, D
    Sievers, AJ
    PHYSICA B-CONDENSED MATTER, 2002, 316 : 132 - 135