期刊文献+

基于平面波叠加模型的混响室莱斯场环境模拟 被引量:2

Rician electromagnetic environment modeling in reverberation chamber based on plane waves superposition model
下载PDF
导出
摘要 从经典混响室的平面波叠加模型出发,针对已有的概率统计模型不能模拟莱斯分布场环境的情况,建立了改进型的平面波叠加模型。为了验证该模型的有效性,用蒙特卡洛方法仿真了不同K因子下的各场量的概率密度函数(PDF),并用理想PDF进行拟合。并进一步验证了当莱斯K因子为零时,莱斯分布场模型退化为经典混响室的场模型。最后考虑了模型的抽样参数(平面波叠加数和搅拌器位置数)对仿真结果的影响,确定最佳的抽样样本,从而获得稳定的PDF曲线。 Based on the plane wave superposition model of the classical reverberation chamber,an improved plane wave superposition model is established in view of the fact that the existing probabilistic statistical model cannot simulate the environment of electromagnetic field with Rician distribution.In order to verify the validity of the model,the Probability Density Function(PDF)of the related electric field under different K factors is simulated by Monte Carlo method and fitted with ideal PDF.It is further verified that when the Rician K factor equals 0,the Rician distribution electromagnetic field model degenerates into a classical reverberation chamber field model.Finally,the influence of the sampling parameters(plane wave superposition number and agitator position number)on the simulation results is considered,and the best sample is determined to obtain stable PDF curve.
作者 李欢 刘晓东 刘强 赵翔 闫丽萍 LI Huan;LIU Xiaodong;LIU Qiang;ZHAO Xiang;YAN Liping(School of Electronic and Information Engineering,Sichuan University,Chengdu Sichuan 610065,China;Beijing Institute of Applied Physics and Computational Mathematics,Beijing 100088,China)
出处 《太赫兹科学与电子信息学报》 北大核心 2019年第6期1027-1031,共5页 Journal of Terahertz Science and Electronic Information Technology
基金 国家自然科学基金面上资助项目(61877041)
关键词 混响室 平面波叠加 蒙特卡洛方法 瑞利分布 莱斯分布 reverberation chamber plane wave superposition Monte Carlo method Rayleigh distribution Rician distribution
  • 相关文献

参考文献3

二级参考文献33

  • 1陈海林,陈彬,李正东,易韵,陆峰.不同电磁脉冲作用下地面有限长电缆外导体感应电流的数值计算[J].强激光与粒子束,2004,16(10):1286-1290. 被引量:20
  • 2侯澍旻,李友荣,姬水旺,刘光临.基于K S检验的智能故障诊断方法研究[J].振动与冲击,2006,25(1):82-85. 被引量:12
  • 3Hill D A. Plane-wave integral representation for [ields in reverberation chambers[J]. IEEE Trans on Electromagnetic Compatibility, 1998, 40(3) :209-227.
  • 4Hill D A, Ladbur J M. Spatial-correlation functions of fields and energy density in a reverberation chamber[J]. IEEE Trans on Electromag- netic Compatibility, 2002, 44(1) = 95-101.
  • 5Junqua I, Parmantier J P, Degauque P. Coupling on cables in an electrically large cavity; a theoretical approach[C]//20th International Zur- ich Symposium on Electromagnetic Compatibility. 2009:89-92.
  • 6Bai Lizhou, Wang Lin, Wang Baikuan, et al. Reverberation chamber modeling using FDTD~C]//IEEE International Symposium on Electro magnetic Compatibility. 1999 : 7-11.
  • 7Carlberg U, Kildal P S, Kishk A A. Fast numerical model of reverberation chambers with metal stirrers using moment method and cavity Green's function calculated by Ewald summation[C]//Antennas and Propagation Society International Symposium. 2006:2827-2830.
  • 8Orjubin G, Riehalot E, Mengue S, et al. On the FEM modal approach for a reverberation chamber analysisEJ~. IEEE Trans on Electromag netic Compatibility, 2007, 49 (1) : 76-85.
  • 9Hill D A. Electromagnetic fields in cavities: deterministic and statistical theorie[M]. New Jersey: John Wiley and Sons, 2009:75-148.
  • 10Ladbur J M. Monte Carlo simulation of reverberation chambers[C]//The 18th Digital Avionics Systems Conference. 1999.

共引文献35

同被引文献14

引证文献2

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部