Universal behaviour of a wave chaos based electromagnetic reverberation chamber

被引:45
作者
Gros, Jean-Baptiste [1 ]
Legrand, Olivier [1 ]
Mortessagne, Fabrice [1 ]
Richalot, Elodie [2 ]
Selemani, Kamardine [2 ]
机构
[1] Univ Nice Sophia Antipolis, UMR 7336, CNRS, Phys Mat Condensee Lab, F-06100 Nice, France
[2] Univ Paris Est, ESYCOM, F-77454 Marne La Vallee, France
关键词
Wave chaos; Reverberation chamber; Cavity Green's function; Ray chaotic enclosure; Electromagnetic compatibility; Immunity/emission testing; STATISTICAL PROPERTIES; BILLIARD; DISTRIBUTIONS; STADIUM;
D O I
10.1016/j.wavemoti.2013.09.006
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
In this article, we present a numerical investigation of three-dimensional electromagnetic Sinai-like cavities. We computed around 600 eigenmodes for two different geometries: a parallelepipedic cavity with one half-sphere on one wall and a parallelepipedic cavity with one half-sphere and two spherical caps on three adjacent walls. We show that the statistical requirements of a well operating reverberation chamber are better satisfied in the more complex geometry without a mechanical mode-stirrer/tuner. This is due to the fact that our proposed cavities exhibit spatial and spectral statistical behaviours very close to those predicted by random matrix theory. More specifically, we show that in the range of frequency corresponding to the first few hundred modes, the suppression of non-generic modes (regarding their spatial statistics) can be achieved by reducing drastically the amount of parallel walls. Finally, we compare the influence of losses on the statistical complex response of the field inside a parallelepipedic and a chaotic cavity. We demonstrate that, in a chaotic cavity without any stirring process, the low frequency limit of a well operating reverberation chamber can be significantly reduced below the usual values obtained in mode-stirred reverberation chambers. (C) 2013 Elsevier B.V. All rights reserved.
引用
收藏
页码:664 / 672
页数:9
相关论文
共 49 条
  • [1] SUPERCONDUCTING BILLIARD CAVITIES WITH CHAOTIC DYNAMICS - AN EXPERIMENTAL TEST OF STATISTICAL MEASURES
    ALT, H
    GRAF, HD
    HARNEY, HL
    HOFFERBERT, R
    LENGELER, H
    RANGACHARYULU, C
    RICHTER, A
    SCHARDT, P
    [J]. PHYSICAL REVIEW E, 1994, 50 (01): : R1 - R4
  • [2] Wave dynamical chaos in a superconducting three-dimensional Sinai billiard
    Alt, H
    Dembowski, C
    Graf, HD
    Hofferbert, R
    Rehfeld, H
    Richter, A
    Schuhmann, R
    Weiland, T
    [J]. PHYSICAL REVIEW LETTERS, 1997, 79 (06) : 1026 - 1029
  • [3] [Anonymous], 2005, THESIS
  • [4] [Anonymous], 61000421 CISPRA IECS
  • [5] [Anonymous], 1999, QUANTUM CHAOS INTRO, DOI DOI 10.1017/CBO9780511524622
  • [6] Operation of electromagnetic reverberation chambers with wave diffractors at relatively low frequencies
    Arnaut, LR
    [J]. IEEE TRANSACTIONS ON ELECTROMAGNETIC COMPATIBILITY, 2001, 43 (04) : 637 - 653
  • [7] On the number of bouncing ball modes in billiards
    Backer, A
    Schubert, R
    Stifter, P
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1997, 30 (19): : 6783 - 6795
  • [8] ELECTROMAGNETIC-WAVES NEAR PERFECT CONDUCTORS .1. MULTIPLE-SCATTERING EXPANSIONS - DISTRIBUTION OF MODES
    BALIAN, R
    DUPLANTIER, B
    [J]. ANNALS OF PHYSICS, 1977, 104 (02) : 300 - 335
  • [9] Complete S matrix in a microwave cavity at room temperature -: art. no. 016205
    Barthélemy, J
    Legrand, O
    Mortessagne, F
    [J]. PHYSICAL REVIEW E, 2005, 71 (01):
  • [10] Barthelemy J., 2003, THESIS NICE SOPHIA A