Nonreciprocity in a Three-Cavity Optomechanical System

被引:3
|
作者
Wang Jing [1 ]
机构
[1] Tonghua Normal Univ, Coll Phys, Tonghua 134001, Jilin, Peoples R China
关键词
measurement; cavity optomechanical system; nonreciprocity; Hamilton; Langevin equation; CAVITY; MOTION;
D O I
10.3788/LOP57.191201
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
In this paper, a theoretical scheme to realize nonreciprocity in a three-cavity optomechanical system was proposed. Three optical cavity fields propelled by strong driving light fields were individually integrated to a mechanical oscillator through radiation pressure, and two were driven by weak probe light fields when they were coupled with an optical fiber. Through the Heisenberg-Langevin equation, the steady-state solution of the three-cavity optomechanical system was presented. The specific expression of the transmission amplitudes is obtained using the input-output theory. The results reveal that the nonreciprocity in the three-cavity optomechanical system is because of the quantum interference between the optomechanical interaction and the coupling interaction of two optical cavity fields. The phase difference not only determines whether the nonreciprocity can occur in the system but also determines the direction of the nonreciprocity. Furthermore, it is also discovered that with an increase in the effective optical coupling strength, the transmission amplitude curves change in different forms. Under a certain effective optomechanical coupling strength, the system achieves the perfect nonreciprocity. Our research results can provide reference for the application of quantum information processing based on a cavity optomechanical system.
引用
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页数:9
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共 38 条
  • [1] Electromagnetically induced transparency in mechanical effects of light
    Agarwal, G. S.
    Huang, Sumei
    [J]. PHYSICAL REVIEW A, 2010, 81 (04):
  • [2] FARADAY EFFECT OPTICAL ISOLATOR
    APLET, LJ
    CARSON, JW
    [J]. APPLIED OPTICS, 1964, 3 (04): : 544 - &
  • [3] On-chip optical isolation in monolithically integrated non-reciprocal optical resonators
    Bi, Lei
    Hu, Juejun
    Jiang, Peng
    Kim, Dong Hun
    Dionne, Gerald F.
    Kimerling, Lionel C.
    Ross, C. A.
    [J]. NATURE PHOTONICS, 2011, 5 (12) : 758 - 762
  • [4] Laser cooling of a nanomechanical oscillator into its quantum ground state
    Chan, Jasper
    Mayer Alegre, T. P.
    Safavi-Naeini, Amir H.
    Hill, Jeff T.
    Krause, Alex
    Groeblacher, Simon
    Aspelmeyer, Markus
    Painter, Oskar
    [J]. NATURE, 2011, 478 (7367) : 89 - 92
  • [5] Robust entanglement of a micromechanical resonator with output optical fields
    Genes, C.
    Mari, A.
    Tombesi, P.
    Vitali, D.
    [J]. PHYSICAL REVIEW A, 2008, 78 (03):
  • [6] Phase-noise measurement in a cavity with a movable mirror undergoing quantum Brownian motion
    Giovannetti, Vittorio
    Vitali, David
    [J]. Physical Review A - Atomic, Molecular, and Optical Physics, 2001, 63 (02): : 023812 - 023811
  • [7] Possible realization of directional optical waveguides in photonic crystals with broken time-reversal symmetry
    Haldane, F. D. M.
    Raghu, S.
    [J]. PHYSICAL REVIEW LETTERS, 2008, 100 (01)
  • [8] Electromechanically induced absorption in a circuit nano-electromechanical system
    Hocke, Fredrik
    Zhou, Xiaoqing
    Schliesser, Albert
    Kippenberg, Tobias J.
    Huebl, Hans
    Gross, Rudolf
    [J]. NEW JOURNAL OF PHYSICS, 2012, 14
  • [9] Nonreciprocal Photon Blockade
    Huang, Ran
    Miranowicz, Adam
    Liao, Jie-Qiao
    Nori, Franco
    Jing, Hui
    [J]. PHYSICAL REVIEW LETTERS, 2018, 121 (15)
  • [10] What is - and what is not - an optical isolator
    Jalas, Dirk
    Petrov, Alexander
    Eich, Manfred
    Freude, Wolfgang
    Fan, Shanhui
    Yu, Zongfu
    Baets, Roel
    Popovic, Milos
    Melloni, Andrea
    Joannopoulos, John D.
    Vanwolleghem, Mathias
    Doerr, Christopher R.
    Renner, Hagen
    [J]. NATURE PHOTONICS, 2013, 7 (08) : 579 - 582