Vector-Resonance-Multimode Instability

被引:27
|
作者
Sergeyev, S. V. [1 ]
Kbashi, H. [1 ]
Tarasov, N. [1 ]
Loiko, Yu. [1 ]
Kolpakov, S. A. [1 ]
机构
[1] Aston Univ, Aston Inst Photon Technol, Birmingham B4 7ET, W Midlands, England
关键词
FIBER; LASER; MODULATION;
D O I
10.1103/PhysRevLett.118.033904
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The modulation and multimode instabilities are the main mechanisms which drive spontaneous spatial and temporal pattern formation in a vast number of nonlinear systems ranging from biology to laser physics. Using an Er-doped fiber laser as a test bed, here for the first time we demonstrate both experimentally and theoretically a new type of a low-threshold vector-resonance-multimode instability which inherits features of multimode and modulation instabilities. The same as for the multimode instability, a large number of longitudinal modes can be excited without mode synchronization. To enable modulation instability, we modulate the state of polarization of the lasing signal with the period of the beat length by an adjustment of the in-cavity birefringence and the state of polarization of the pump wave. As a result, we show the regime's tunability from complex oscillatory to periodic with longitudinal mode synchronization in the case of resonancematching between the beat and cavity lengths. Apart from the interest in laser physics for unlocking the tunability and stability of dynamic regimes, the proposed mechanism of the vector-resonance-multimode instability can be of fundamental interest for the nonlinear dynamics of various distributed systems.
引用
收藏
页数:5
相关论文
共 50 条
  • [41] TRANSFORMATION OF STOKES VECTOR IN BENT MULTIMODE LIGHT GUIDES
    BYKOV, AM
    VOLYAR, AV
    UKRAINSKII FIZICHESKII ZHURNAL, 1983, 28 (12): : 1813 - 1819
  • [42] Active feedback stabilization of multimode flute instability in a mirror trap
    Be'ery, I.
    Seemann, O.
    Fisher, A.
    PLASMA PHYSICS AND CONTROLLED FUSION, 2014, 56 (07)
  • [43] Experimental Evidence of the Real Multimode Nature of Geometric Parametric Instability
    Leventoux, Y.
    Granger, G.
    Tonello, A.
    Krupa, K.
    Millot, G.
    Wabnitz, S.
    Fevrier, S.
    Couderc, V
    2020 CONFERENCE ON LASERS AND ELECTRO-OPTICS (CLEO), 2020,
  • [44] Modal model for the nonlinear multimode Rayleigh-Taylor instability
    Ofer, D
    Alon, U
    Shvarts, D
    McCrory, RL
    Verdon, CP
    PHYSICS OF PLASMAS, 1996, 3 (08) : 3073 - 3090
  • [45] MULTIMODE INSTABILITY IN INTRINSIC OPTICAL BISTABILITY - A QUANTITATIVE EXPERIMENTAL INVESTIGATION
    SEGARD, B
    MACKE, B
    JOURNAL DE PHYSIQUE, 1988, 49 (C-2): : 371 - 373
  • [46] ION-SOUND INSTABILITY AND ITS ASSOCIATED MULTIMODE PHENOMENA
    KEEN, BE
    FLETCHER, WH
    JOURNAL OF PHYSICS D-APPLIED PHYSICS, 1973, 6 (14) : 1684 - 1698
  • [47] Theory of transverse mode instability in fiber amplifiers with multimode excitations
    Wisal, Kabish
    Chen, Chun-Wei
    Cao, Hui
    Stone, A. Douglas
    APL PHOTONICS, 2024, 9 (06)
  • [48] BAROTROPIC INSTABILITY OF ZONALLY VARYING FLOW FORCED BY MULTIMODE TOPOGRAPHY
    HOWELL, PR
    NATHAN, TR
    DYNAMICS OF ATMOSPHERES AND OCEANS, 1990, 15 (1-2) : 35 - 58
  • [49] A reflective multimode fiber vector bending sensor based on specklegram
    Wang, Xu
    Yang, Yong
    Li, Shibang
    Wang, Xinchang
    Zhang, Peng
    Lu, Siying
    Yu, Dexin
    Zheng, Yelong
    Song, Le
    Fang, Fengzhou
    OPTICS AND LASER TECHNOLOGY, 2024, 170
  • [50] Multimode structure of bright and dark vector solitons in photorefractive media
    Krolikowski, W
    Akhmediev, N
    LutherDavies, B
    OPTICS LETTERS, 1996, 21 (11) : 782 - 784