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基于Inagaki模式方法分析导体内谐振特性

张云峰 姜成贵 曹伟

张云峰, 姜成贵, 曹伟. 基于Inagaki模式方法分析导体内谐振特性[J]. 电子与信息学报, 2006, 28(9): 1735-1739.
引用本文: 张云峰, 姜成贵, 曹伟. 基于Inagaki模式方法分析导体内谐振特性[J]. 电子与信息学报, 2006, 28(9): 1735-1739.
Zhang Yun-feng, Jiang Cheng-gui, Cao Wei. Inagaki Mode Approach to Electromagnetic Scattering of Conducting Bodies at Interior Resonances[J]. Journal of Electronics & Information Technology, 2006, 28(9): 1735-1739.
Citation: Zhang Yun-feng, Jiang Cheng-gui, Cao Wei. Inagaki Mode Approach to Electromagnetic Scattering of Conducting Bodies at Interior Resonances[J]. Journal of Electronics & Information Technology, 2006, 28(9): 1735-1739.

基于Inagaki模式方法分析导体内谐振特性

Inagaki Mode Approach to Electromagnetic Scattering of Conducting Bodies at Interior Resonances

  • 摘要: 当应用电场积分方程或磁场积分方程对导体散射特性进行矩量法分析时,在某些离散的频率点即内谐振点上,常常出现解的不稳定或不唯一情况。为了解决这一问题,该文提出了一种新型的消除内谐振的方法。这种方法基于电场积分方程,利用Inagaki模性质有效地去除了谐振模式,获得内谐振条件下正确的导体散射特性。该方法具有概念清晰和计算简便等优点。计算结果与公开发表的文献结果以及解析解相比,一致性良好。
  • Harrington R F. Field computation by moment methods. New York: Macmillan, 1968: 49-72.[2]Harrington R F. Time harmonic electromagnetic field. New York: McGraw-Hill, 1961: 37-94.[3]Rao S M, Wilton D R, Glisson A W. Electromagnetic scattering by surfaces of arbitrary shape[J].IEEE Trans. on Antennas Propagation.1982, 30(5):409-418[4]Berg P M, Korkmaz E, Aubakar A. A constrained conjugate gradient method for solving the magnetic field boundary integral equation[J].IEEE Trans. on Antennas Propagation.2003, 51(6):1168-1176[5]Mautz J R, Harrington R F. H-field, E-field and combined-field solutions for conducting bodies of revolution. A.E.U., 1978, 32(4): 157-164.[6]Mautz J R, Harrington R F. A combined-source solution for radiation and scattering from a perfectly conducting body[J].IEEE Trans. on Antennas Propagation.1979, 27(4):445-454[7]Yaghjian A D. Augmented electric and magnetic field equations[J].Radio Science.1981, 16(6):987-1001[8]Sarkar T K, Rao S M. A simple technique for solving E-field integral equations for conducting bodies at internal resonances[J].IEEE Trans. on Antennas Propagation.1982, 30(6):1250-1254[9]Klein C A, Mittra R. An application of the condition number concept to the solution of scattering problems in the presence of interior resonant frequencies. IEEE Succinct Papers, 1975:431-435.[10]Canning F X. Singular value decomposition of integral equations of EM and applications to the cavity resonance problem[J].IEEE Trans. on Antennas Propagation.1989, 37(9):1156-1163[11]Canning F X. Protecting EFIE-based scattering computationsfrom effects of interior resonances[J].IEEE Trans. on Antennas Propagation.1991, 39(11):1545-1552[12]曹伟, 陈劲松. 内谐振条件下导体散射特性的双正交模法分析. 电波科学学报,1995, 10(1): 16-22.[13]Inagaki N. Eigenfunctions of Hermitian iterated operator and its application to numerical analysis. Proc. International Symposium on Antennas Propagation, Japan, 1978, (7): 295-298.[14]Inagaki N, Garbacz R J. Eigenfunctions of composite Hermitian operator with application to discrete and continuous radiating systems[J].IEEE Trans. on Antennas Propagation.1982, 30(7):571-575[15]Cao Wei. A unified MoM-based modal formulation with application to EM problems. [PhD. Dissertation], Nagoya Institute of Technology, Japan, 2001.[16]孙玉发,徐善驾. 一种求解目标内谐振时散射截面的有效方法. 电波科学学报,2001,16(1): 76-79.[17]孙玉发,徐善驾. 基于奇异值分解的方法求解目标内谐振时的散射截面. 电子学报,2001,29(7): 958-960.
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出版历程
  • 收稿日期:  2005-02-28
  • 修回日期:  2005-07-25
  • 刊出日期:  2006-09-19

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