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开有不同矩形孔缝的电大腔中场分布的统计分析 被引量:2

Statistical analysis of EM field distribution in the electrically large enclosure with different rectangle aperture
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摘要 本文研究外部电磁波入射下开孔电大金属腔中的电磁场环境特征.由于电大尺寸带来的巨大计算代价和高频响应敏感性问题,很难通过由全波分析得到的特定条件下的场分布确定性解来评估腔内场环境的普遍规律.因此,本文研究了当矩形腔体上开有不同尺寸矩形孔缝时,腔体内部电场分布的统计规律,并且给出了可对开孔腔体内部电场均值、标准差以及电场值概率密度分布进行快速评估的图表.此外,还发现开孔腔体内电场各个分量概率密度函数与理想混响室中对应量的概率密度函数具有极高的相似性.上述统计规律可作为开孔电大腔体在设计阶段有效的参考依据,并可为相关的电磁兼容分析提供重要的指导. In this paper, the electromagnetic (EM) environment characteristics in the electrically large enclosure with different rectangle aperture under the external EM radiation are discussed. Because of the immense computational cost due to the electrically large size and the sensitivity of the high frequency response, it is difficult to assess the universal rule of the EM field environment in the enclosure according to the deterministic solution of the field distribution obtained by full wave analysis under some certain conditions. Therefore, statistical rules of EM field distribution in the electrically large enclosure with rectangle aperture of different sizes are considered. Some graphic tools that allow a quick reference for the mean and standard deviation of electric field intensity are shown. The PDFs of each electric field component are also given and these curves are highly coincident with the counterpart curves which derived from the ideal reverberant chamber. These obtained results allow a quick estimation of the statistical characteristics of EM environment inside enclosures with different rectangle aperture at the design stage.
出处 《四川大学学报(自然科学版)》 CAS CSCD 北大核心 2014年第4期738-744,共7页 Journal of Sichuan University(Natural Science Edition)
基金 国家重点基础研究发展计划(2013CB328904) NSAF联合基金(11176017)
关键词 电大腔 矩形孔缝 孔缝耦合 统计分析 Electrically large Enclosure Rectangle apertures Aperture coupling Statistical analysis
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参考文献7

  • 1Yu Q, Wang Y, Han J, etal. Numerical Simulation of Electromagnetic Pulse Coupling into Computer En closure with Apertures[C]. Proceedings of 2010 9th International Symposium Antennas Propagation and EM Theory (ISAPE). Guangzhou: IEEE, 2010.
  • 2李元军,赵翔,周海京,黄卡玛.开孔电大腔中场分布的统计分析[J].四川大学学报(自然科学版),2013,50(6):1247-1253. 被引量:3
  • 3Fan Y, Du Z, Gong K, et al. Analysis on shielding effectiveness of metallic enclosures with Slot [C]. Proceedings of Asia-Pacific Conference on Environ- mental Eleetromagnetics CEEM '2003. Hangzhou: IEEE, 2003.
  • 4Bunting C F, Yu S P. Field penetration in a rectan- gular box using numerical techniques: an effort to ob- tain statistical shielding effectiveness [J]. IEEE Trans Electromagn Compat, 2004, 46(2) : 160.
  • 5Liu Q, Yin W, Xue M, etal. Shielding characteriza tion of metallie enclosures with multiple slots and a thin-wire antenna loaded: multiple oblique EMP inci- dences with arbitrary polarizations [J]. IEEE Trans Eleetromagn Compat, 2009, 51: 284.
  • 6Holland R, John R S. Statistical Electromagnetics [M]. Philadelphia: Taylor & Francis, 1999.
  • 7Zhang H, Zhao X, Luo Q, et al. An Alternative Semianalytical/Analytieal Solution to Field-to-Wire Coupling in an Electrically Large Cavity[J]. IEEE Trans Electromagn Compat, 2012, 54: 1153.

二级参考文献11

  • 1Butler C M, Rahmat-SAMII Y, Mittra R, Electro- magnetic penetration through apertures in conducting surfaces[J]. IEEE Trans Antennas Propagat, 1978, 26: 291.
  • 2Liang C H, Cheng D K. Electromagnetic fields cou- pled into a cavity with a slot-aperture under resonant conditions[J]. IEEE Trans Antennas Propagat, 1982, 30: 664.
  • 3Christopoulos C. Application of the TLM method to equipment shielding problems[J]. IEEE Int Symp E- lectromagnetic Compatibility, 1998,10: 188.
  • 4Coates A, Sasse H G, Coleby D E, etal. Validation of a three-dimensional transmission line matrix (TLM) model implementation of a mode-stirred re- verberation chamber[J]. Electromagnetic Compati- bility, IEEE Transactions on, 2007, 49(4): 734.
  • 5Mix J, Haussmann G, Piker M M, etal. EMC/EMI design and analysis using FDTD[J]. IEEE Int Symp Electromagnetic Compatibility, 1998, 10: 177.
  • 6Volkis J L, Chatterjee A, Kempel L C. Finite ele- ment method for electromagnetic[M]. New York, IEEE Press, 1998.
  • 7Holland R, John R S. Statistical electromagnetics [M]. Philadelphia: Taylor & Francis, 1999.
  • 8Bunting C F, Yu S P. Field penetration in a rectan- gular box using numerical techniques: an effort to obtain statistical shielding effectiveness[J]. Electro- magnetic Compatibility, IEEE Transactions on, 2004, 46(2): 160.
  • 9Zhang H, Zhao X, Yan L, etal. Some amendments to "Field-to-Wire coupling in an electrically large cavity: a semianalytic solution"[J]. Electromagnetic Compatibility, IEEE Transactions on, 2012, 54 (1) : 232.
  • 10张超,宋航,芈小龙,陈勇,周东方.FDTD法对金属腔体孔缝耦合的数值计算[J].信息工程大学学报,2008,9(4):408-411. 被引量:9

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