Self-oscillations in nonlinear torsional metamaterials

被引:21
|
作者
Liu, M. [1 ]
Powell, D. A. [1 ]
Shadrivov, I. V. [1 ]
Lapine, M. [2 ]
Kivshar, Y. S. [1 ]
机构
[1] Australian Natl Univ, Res Sch Phys & Engn, Nonlinear Phys Ctr, Canberra, ACT 0200, Australia
[2] Univ Sydney, Sch Phys A28, CUDOS, Sydney, NSW 2006, Australia
来源
NEW JOURNAL OF PHYSICS | 2013年 / 15卷
基金
澳大利亚研究理事会;
关键词
PLASMONIC NANOSTRUCTURES; OPTOMECHANICS; DNA;
D O I
10.1088/1367-2630/15/7/073036
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
We study the nonlinear dynamics of torsional meta-molecules-sub-wavelength resonators with strong coupling between electromagnetic excitation and rotational deformation-and show that such structures may undergo self-oscillations. We develop a semi-analytical model to evaluate the electromagnetic-elastic coupling in such structures. By analysing the local stability of the system, we reveal two different mechanisms leading to self-oscillations. Contrary to many previously studied optomechanical systems, self-oscillations of torsional meta-molecules can be extremely robust against mechanical damping. Due to the chiral nature of the structure, a consequence of self-oscillations in this system is dynamic nonlinear optical activity, which can be actively controlled by a range of parameters such as the field strength and polarization of the incident wave.
引用
收藏
页数:15
相关论文
共 50 条
  • [1] SELF-OSCILLATIONS IN NONLINEAR-SYSTEMS
    TOMBERG, EA
    [J]. DIFFERENTIAL EQUATIONS, 1991, 27 (09) : 1108 - 1117
  • [2] NONLINEAR SELF-OSCILLATIONS IN NORMAL SUPERCONDUCTING CONTACTS
    CHIANG, YN
    SHEVCHENKO, OG
    [J]. JOURNAL OF PHYSICS-CONDENSED MATTER, 1992, 4 (01) : 189 - 193
  • [3] The concept of self-oscillations and the rise of synergetics ideas in the theory of nonlinear oscillations
    Pechenkin, A
    [J]. STUDIES IN HISTORY AND PHILOSOPHY OF MODERN PHYSICS, 2002, 33B (02): : 269 - 295
  • [4] Asymptotics of Self-Oscillations in Chains of Systems of Nonlinear Equations
    Sergey A. Kashchenko
    [J]. Regular and Chaotic Dynamics, 2024, 29 : 218 - 240
  • [5] Asymptotics of Self-Oscillations in Chains of Systems of Nonlinear Equations
    Kashchenko, Sergey A.
    [J]. REGULAR & CHAOTIC DYNAMICS, 2024, 29 (01): : 218 - 240
  • [6] Self-Oscillations of Two Bodies in the Case of Nonlinear Friction
    Vil'ke, V. G.
    Shapovalov, I. L.
    [J]. MOSCOW UNIVERSITY MECHANICS BULLETIN, 2011, 66 (04) : 89 - 94
  • [7] ASYMPTOTIC SELF-OSCILLATIONS
    ZUBOV, VI
    [J]. DOKLADY AKADEMII NAUK SSSR, 1990, 312 (04): : 806 - 808
  • [8] Synthesis of Self-Oscillations
    Aleksandrov, V. V.
    Aleksandrova, O. V.
    Prikhod'ko, I. P.
    Telmotzi-Auila, R.
    [J]. MOSCOW UNIVERSITY MECHANICS BULLETIN, 2007, 62 (03) : 65 - 68
  • [9] FREQUENCY OF SELF-OSCILLATIONS
    不详
    [J]. MARCONI REVIEW, 1964, 27 (155): : 205 - &
  • [10] FREQUENCY OF SELF-OSCILLATIONS
    HYDE, FJ
    [J]. BRITISH JOURNAL OF APPLIED PHYSICS, 1965, 16 (01): : 115 - &