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导电平板上任意孔缝的TM波散射及传输特性分析

聂小春 葛德彪 袁宁

聂小春, 葛德彪, 袁宁. 导电平板上任意孔缝的TM波散射及传输特性分析[J]. 电子与信息学报, 2001, 23(2): 168-174.
引用本文: 聂小春, 葛德彪, 袁宁. 导电平板上任意孔缝的TM波散射及传输特性分析[J]. 电子与信息学报, 2001, 23(2): 168-174.
Nie Xiaochun, Ge Debiao, Yuan Ning . TM SCATTERING AND TRANSMISSION PROPERTIES OF AN ARBITRARY SLIT IN A CONDUCTING PLATE[J]. Journal of Electronics & Information Technology, 2001, 23(2): 168-174.
Citation: Nie Xiaochun, Ge Debiao, Yuan Ning . TM SCATTERING AND TRANSMISSION PROPERTIES OF AN ARBITRARY SLIT IN A CONDUCTING PLATE[J]. Journal of Electronics & Information Technology, 2001, 23(2): 168-174.

导电平板上任意孔缝的TM波散射及传输特性分析

TM SCATTERING AND TRANSMISSION PROPERTIES OF AN ARBITRARY SLIT IN A CONDUCTING PLATE

  • 摘要: 该文利用边界积分法分析导电平板上任意孔缝的TM波散射及传输特性,并引入了一种基于微波网络原理的连接算法以缓解计算机内存对所计算孔缝尺寸的限制。首先将孔缝内腔分为几段,用积分方程法分别计算每段的广义导纳矩阵,然后利用连接算法将各段连接起来得到整个孔缝的口径导纳矩阵,最后由广义网络原理求解孔缝的等效磁流、后向散射场以及传输系数。
  • S.C.Kashyap,M.A.K.Hamid,Diffraction characteristics of a slit in a thick conducting screen,IEEE Trans.on AP,1971,19(4),499-507.[2]D.T.Auckland,R.F.Harrington, Electromagnetic transmission through a filled slit in a conducting plane of finite thickness,TE case.IEEE Trans.on MTT,1978,26(7),499-505.[3]D.T.Auckland,R.F.Harrington,A nonmodal formulation for electromagnetic transmission through a filled slit of arbitrary cross section in a thick conducting screen,IEEE Trans.on MTT,1980,28(6),548-555.[4]S.H.Kang,H.J.Eom,T.J.Park,TM Scattering from a slit in a thick conducting screen:Revisited,IEEE Trans.on MTT,1993,41(5),895-899.[5]J.M.Jin,J.L.Volakis,TM Scattering by an inhomogeneously filled aperture in a thick conducting plane,IEE Proc.-H,1990,137(3),153-159.[6]金建铭(美)著,王建国译,葛德彪校,电磁场有限元方法,西安,西安电子科技大学出版社,1998,第九章.[7]R.F.Harrington,J.R.Mautz,A Generalized network formulation for aperture problem,IEEE Trans.on AP,1976,24(6),870-873.[8]S.K.Jeng,S.T.Tzeng,Scattering from a cavity-backed slit in a ground planeTM case.IEEE Trans.on AP,1991,39(5),661-663. [9]大越孝敬,三好旦六(日)著,王积勤,杨逢春译,平面电路,北京,科学出版社,1982,第三章.
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出版历程
  • 收稿日期:  1998-11-23
  • 修回日期:  2000-01-13
  • 刊出日期:  2001-02-19

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