Three-dimensional vector wave bound states in a continuum

被引:12
|
作者
Li, Jinhua
Ren, Jun
Zhang, Xiangdong [1 ]
机构
[1] Beijing Inst Technol, Sch Phys, Beijing 100081, Peoples R China
基金
中国国家自然科学基金;
关键词
D O I
10.1364/JOSAB.34.000559
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Recently, bound states for a certain polarized electromagnetic wave have been demonstrated to exist within the radiation continuum in large periodic arrays and open resonators, analogous with embedded eigenvalues in certain quantum systems. Here, we demonstrate that it may be possible to induce three-dimensional photonic embedded eigenvalues for vector waves with both polarizations in a subwavelength open scattering system. These bound states have infinitely large lifetimes, which are very sensitive to the absorption and fluctuation of the structure. Although the effect of absorption on the bound states in the continuum (BICs) is strong, it can always be overcome by introducing optical gains in the systems. However, to obtain the BICs, precise control of the aspect ratio of the structure is needed. (C) 2017 Optical Society of America
引用
收藏
页码:559 / 565
页数:7
相关论文
共 50 条
  • [21] The number of bound states of a one-particle Hamiltonian on a three-dimensional lattice
    S. N. Lakaev
    I. N. Bozorov
    Theoretical and Mathematical Physics, 2009, 158 : 360 - 376
  • [22] Skyrmion-induced bound states on the surface of three-dimensional topological insulators
    Andrikopoulos, Dimitrios
    Soree, Bart
    De Boeck, Jo
    JOURNAL OF APPLIED PHYSICS, 2016, 119 (19)
  • [23] A Covariant Gauge-Invariant Three-Dimensional Description of Relativistic Bound States
    D. R. Phillips
    S. J. Wallace
    Few-Body Systems, 1998, 24 : 175 - 191
  • [24] Majorana vortex-bound states in three-dimensional nodal noncentrosymmetric superconductors
    Chang, Po-Yao
    Matsuura, Shunji
    Schnyder, Andreas P.
    Ryu, Shinsei
    PHYSICAL REVIEW B, 2014, 90 (17):
  • [25] Bound states in the three-dimensional φ4 model -: art. no. 017901
    Caselle, M
    Hasenbusch, M
    Provero, P
    Zarembo, K
    PHYSICAL REVIEW D, 2000, 62 (01)
  • [26] THE NUMBER OF BOUND STATES OF A ONE-PARTICLE HAMILTONIAN ON A THREE-DIMENSIONAL LATTICE
    Lakaev, S. N.
    Bozorov, I. N.
    THEORETICAL AND MATHEMATICAL PHYSICS, 2009, 158 (03) : 360 - 376
  • [27] Three-dimensional wave polynomials
    Maciag, A
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2005, (05) : 583 - 598
  • [28] Three-dimensional wave breaking
    McAllister, M. L.
    Draycott, S.
    Calvert, R.
    Davey, T.
    Dias, F.
    van den Bremer, T. S.
    NATURE, 2024, 633 (8030) : 601 - 607
  • [29] The region of existence of the three-dimensional continuum bipolaron
    V. K. Mukhomorov
    Physics of the Solid State, 2002, 44 : 241 - 247
  • [30] Three-dimensional modeling and display of continuum robots
    Jones, Bryan A.
    Walker, Ian D.
    2006 IEEE/RSJ INTERNATIONAL CONFERENCE ON INTELLIGENT ROBOTS AND SYSTEMS, VOLS 1-12, 2006, : 5872 - +