Optimization of three-dimensional micropost microcavities for cavity quantum electrodynamics

被引:80
|
作者
Vuckovic, J [1 ]
Pelton, M [1 ]
Scherer, A [1 ]
Yamamoto, Y [1 ]
机构
[1] Stanford Univ, Edward L Ginzton Lab, Quantum Entanglement Project, ICORP,JST, Stanford, CA 94305 USA
来源
PHYSICAL REVIEW A | 2002年 / 66卷 / 02期
关键词
D O I
10.1103/PhysRevA.66.023808
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
This paper presents a detailed analysis, based on the first-principles finite-difference time-domain method, of the resonant frequency, quality factor (Q), mode volume (V), and radiation pattern of the fundamental (HE11) mode in a three-dimensional distributed-Bragg-reflector (DBR) micropost microcavity. By treating this structure as a one-dimensional cylindrical photonic crystal containing a single defect, we are able to push the limits of Q/V beyond those achievable by standard micropost designs, based on the simple rules established for planar DBR microcavities. We show that some of the rules that work well for designing large-diameter microposts (e.g., high-refractive-index contrast) fail to provide high-quality cavities with small diameters. By tuning the thicknesses of mirror layers and the spacer, the number of mirror pairs, the refractive indices of high- and low-refractive index regions, and the cavity diameter, we are able to achieve Q as high as 10(4), together with a mode volume of 1.6 cubic wavelengths of light in the high-refractive-index material. The combination of high Q and small V makes these structures promising candidates for the observation of such cavity-quantum-electrodynamics phenomena as strong coupling between a quantum dot and the cavity field, and single-quantum-dot lasing.
引用
收藏
页码:1 / 9
页数:9
相关论文
共 50 条
  • [1] Optimization of three-dimensional micropost microcavities for cavity quantum electrodynamics
    Vučković, Jelena
    Pelton, Matthew
    Scherer, Axel
    Yamamoto, Yoshihisa
    2002, American Physical Society (66):
  • [2] Photonic crystal microcavities for cavity quantum electrodynamics
    Reese, C
    Gayral, B
    Gerardot, BD
    Kiraz, A
    Imamoglu, A
    Petroff, PM
    Hu, EL
    PHOTONIC BANDGAP MATERIALS AND DEVICES, 2002, 4655 : 215 - 220
  • [3] Gate-compatible circuit quantum electrodynamics in a three-dimensional cavity architecture
    Xia, Zezhou
    Huo, Jierong
    Li, Zonglin
    Ying, Jianghua
    Liu, Yulong
    Tang, Xin-Yi
    Wang, Yuqing
    Chen, Mo
    Pan, Dong
    Zhang, Shan
    Liu, Qichun
    Li, Tiefu
    Li, Lin
    He, Ke
    Zhao, Jianhua
    Shang, Runan
    Zhang, Hao
    PHYSICAL REVIEW APPLIED, 2024, 21 (03)
  • [4] Three-dimensional cavity quantum electrodynamics with a rare-earth spin ensemble
    Probst, S.
    Tkalcec, A.
    Rotzinger, H.
    Rieger, D.
    Le Floch, J-M.
    Goryachev, M.
    Tobar, M. E.
    Ustinov, A. V.
    Bushev, P. A.
    PHYSICAL REVIEW B, 2014, 90 (10)
  • [5] Photonic crystal microcavities for cavity quantum electrodynamics with a single quantum dot
    Vuckovic, J
    Yamamoto, Y
    APPLIED PHYSICS LETTERS, 2003, 82 (15) : 2374 - 2376
  • [6] Deconstructing the vertex Ansatz in three-dimensional quantum electrodynamics
    Burden, CJ
    Tjiang, PC
    PHYSICAL REVIEW D, 1998, 58 (08):
  • [7] Effects of random potentials in three-dimensional quantum electrodynamics
    Zhao, Peng-Lu
    Wang, An-Min
    Liu, Guo-Zhu
    PHYSICAL REVIEW B, 2017, 95 (23)
  • [8] Anomalous dimensions of monopole operators in three-dimensional quantum electrodynamics
    Pufu, Silviu S.
    PHYSICAL REVIEW D, 2014, 89 (06):
  • [9] Phase transition in three-dimensional quantum electrodynamics at T ≠ 0
    M. Sh. Pevzner
    D. V. Kholod
    Russian Physics Journal, 2010, 53 : 182 - 187
  • [10] Dipolar quantum electrodynamics theory of the three-dimensional electron gas
    Todorov, Yanko
    PHYSICAL REVIEW B, 2014, 89 (07):