期刊文献+

介质体电磁散射的偶极子模型法研究 被引量:2

Dipole model method for dielectric electromagnetic scattering analysis
下载PDF
导出
摘要 提出用偶极子模型法来分析介质体的电磁散射。该方法以矩量法和Schaubert-Wilton-Glisson(SWG)基函数为基础,把介质体剖分成一定数量的四面体元。在介质体内,把含有公共面的体元对等效成电偶极子;在介质体表面,把边界面及其对应的体元等效成电偶极子。当等效偶极子单元离观察点大于临界距离时,用偶极子模型法计算阻抗矩阵元素。偶极子模型法简单易操作,不仅能大幅度降低阻抗矩阵的计算时间,还简化了边界条件的处理。数值结果表明了该方法的高效性及与原方法几乎相同的计算精度。 This paper presents the dipole model method for the efficient analysis of electromagnetic scattering from the dielectric body. The proposed method is based on the conventional method of moments (MoM) associated with the Schaubert-Wilton-Glisson (SWG) basis function and the dielectric body is discretized into tetrahe- dral volume elements. In dielectric body, each SWG common face element contai- ning two inner tetrahedrons or boundary face element containing one tetrahedron is viewed as a dipole model. The impedance matrix element is calculated by the dipole model method when the distance between the equivalent dipole element and the observation point is beyond a critical distance. The dipole model method can speed up the matrix impedance filling significantly and simplify the boundary condition treatment on the surface of dielectric body. Numerical results show its high-efficiency and nearly the same computational accuracy compared with conventional MoM.
出处 《电波科学学报》 EI CSCD 北大核心 2009年第5期920-924,共5页 Chinese Journal of Radio Science
基金 航空科学基金资助项目(20070152001)
关键词 矩量法 阻抗矩阵元素 电磁散射 偶极子模型法 MoM impedance matrix element electromagnetic scattering dipole model method
  • 相关文献

参考文献11

  • 1SCHAUBERT D H, WILTON D R, GLISSON A W. A tetrahedral modeling method for electromagnetic scattering by arbitrarily shaped inhomogeneous dielectric bodies [J]. IEEE Trans. Antennas Propag., 1984,32(1) : 77-85.
  • 2SERTEL K, VOLAKIS J L. Multilevel fast multipole method solution of volume integral equations using parametric geometry modeling [J]. IEEE Trans. Antennas Propag. , 2004, 52(7):1686-1692.
  • 3ZHANG D Z, LIN Q H. A Volume Adaptive Integral Method(YAM) for 3-D Inhomogeneous Objects [J]. IEEE Antenna and Wireless Propagation Letters, 2002, 1 (1): 102-105.
  • 4GUO J L, LI J Y, LIU Q Z. Analysis of arbitrarily shaped dielectric radomes using adaptive integral method based on volume integral equation[J]. IEEE Trans. Antennas Propag. , 2006, 54(7):1910-1916.
  • 5NIE X C, YUAN N, LI L W, et al. A fast eombined field volume integral equation solution to EM scattering by 3-D dielectric objects of arbitrary permittivity and permeability [J]. IEEE Trans. Antennas Propag., 2006, 54(3): 961-969.
  • 6NIE X C, LI L W, YUAN N, et al. Preeorreeted-FFT solution of the volume Integral equation for 3-D inhomogeneous dielectric objects [J]. IEEE Trans. Antennas Propag., 2005, 53(1):313-320.
  • 7OZDEMIR N A, LEE J F. A low-rank IE-QR algorithm for matrix compression in volume integral equations [J]. IEEE Trans. Magnetics. , 2004, 40 (2): 1017-1020.
  • 8OZDEMIR N A, LEE J F. IE-FFT Algorithm for a Nonconformal Volume Integral Equation for Electromagnetic Scattering From Dielectric Objects [J]. IEEE Trans. Magnetics. , 2008, 44(6) :1398-1401.
  • 9丁振宇,洪伟.快速多极子在任意截面均匀介质柱散射中的应用[J].电波科学学报,2001,16(3):283-286. 被引量:15
  • 10樊振宏,丁大志,陈如山.多层快速多极子技术分析微带天线[J].电波科学学报,2008,23(2):235-238. 被引量:6

二级参考文献15

  • 1Chen X G,Chin J Electron,1999年,8卷,4期,346页
  • 2Xu Y,Chin J Electron,1999年,8卷,2期,217页
  • 3Hu J,IEEE Antennas Propagation Society APS Int Symposium(Digest),1999年,656页
  • 4Yin X X,IEEE Antennas Propagation Society APS Int Symposium(Digest),1999年,1384页
  • 5Hu J,Chin J Electron,1998年,7卷,4期,404页
  • 6Song J M,IEEE Antennas Propagation Magazine,1998年,40卷,3期,27页
  • 7Lu Caicheng,Microwave Optical Technology Letters,1994年,7卷,10期,466页
  • 8J R Mosig. Arbitrarily shaped microstrip structures and their analysis with a mixed potential integral equation[J]. IEEE Transactions on Microwave Theory and Techniques, 1988, 36(2): 314-323.
  • 9F Ling and J M Jin. Scattering and radiation analysis of microstrip antennas using discrete complex image method and reciprocity theorem[J]. Microwave and Optical Technology Letters, 1997, 16(4): 212-216.
  • 10D G Fang, J J Yang, G Y Delisle. Discrete image theory for horizontal electric dipole in a multiplayer medium[J]. Proc. IEE, 1988, 135(10) :297-303.

共引文献19

同被引文献14

  • 1Zhang D Z, Lin Q H. A volume adaptive integral method (VAM) for 3-D inhomogeneous objects[J]. IEEE Antenna and Wireless Propagation Letters, 2002,1 : 102 - 105.
  • 2Guo J L, Li J Y, Liu Q Z. Analysis of arbitrarily shaped dielectric radomes using adaptive integral method based on volume integral equation[J]. IEEE Trans. on Antennas and Propagation ,2006,54(7) :1910 - 1916.
  • 3Nie X C, Yuan N, Li L W, et al. A fast combined field volume integral equation solution to EM scattering by 3-D dielectric objects of arbitrary permittivity and permeability[J]. IEEE Trans. on Antennas and Propagation ,2006,54(3) :961 - 969.
  • 4Nie X C, Li L W, Yuan N, et al. Precorrected-FFT solution of the volume integral equation for 3-D inhomogeneous dielectric objects[J]. IEEE Trans. on Antennas and Propagation, 2005, 53(1) :313 - 320.
  • 5Ozdemir N A, Lee J F. IE-FFT algorithm for a nonconformal volume integral equation for electromagnetic scattering from die- lectric objects[J]. IEEE Trans. on Magnetics, 2008, 44 (6) : 1398 - 1401.
  • 6Yuan J D, Gu C Q, Han G D, Efficient generation of method of moments matrices using equivalent dipolemoment method[J]. IEEE Antennas and Wireless Propagation Letters, 2009,8 : 716 -719.
  • 7Yuan J D, Gu C Q, Li Z. Electromagnetic scattering by arbitrarily shaped stratified anisotropic media using the equivalent dipole moment method[J]. International Journal of RF and Microwave Computer-Aided Engineering, 2010,20(4) : 416 - 421.
  • 8Schaubert D H, Wilton D R, Glisson A W. A tetrahedral modeling method for electromagnetic scattering by arbitrarily shaped inhomogeneous dielectric bodies[J]. IEEE Trans. on Antennas and Propagation, 1984,32 (1) : 77 - 85.
  • 9Makarov S N. Antenna and EM modeling with MA TLAB[ M]. New York: Wiley,2002:42 - 44.
  • 10Geng Y L, Wu X B, Li L W, et al. Mie scattering by a uniaxial anisotropic sphere[J]. Physical Review E, 2004,70(5) : 056 609/1 -056 609/8.

引证文献2

二级引证文献3

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