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基于Inagaki模式方法分析導(dǎo)體內(nèi)諧振特性

張云峰 姜成貴 曹偉

張云峰, 姜成貴, 曹偉. 基于Inagaki模式方法分析導(dǎo)體內(nèi)諧振特性[J]. 電子與信息學(xué)報, 2006, 28(9): 1735-1739.
引用本文: 張云峰, 姜成貴, 曹偉. 基于Inagaki模式方法分析導(dǎo)體內(nèi)諧振特性[J]. 電子與信息學(xué)報, 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模式方法分析導(dǎo)體內(nèi)諧振特性

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

  • 摘要: 當應(yīng)用電場積分方程或磁場積分方程對導(dǎo)體散射特性進行矩量法分析時,在某些離散的頻率點即內(nèi)諧振點上,常常出現(xiàn)解的不穩(wěn)定或不唯一情況。為了解決這一問題,該文提出了一種新型的消除內(nèi)諧振的方法。這種方法基于電場積分方程,利用Inagaki模性質(zhì)有效地去除了諧振模式,獲得內(nèi)諧振條件下正確的導(dǎo)體散射特性。該方法具有概念清晰和計算簡便等優(yōu)點。計算結(jié)果與公開發(fā)表的文獻結(jié)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]曹偉, 陳勁松. 內(nèi)諧振條件下導(dǎo)體散射特性的雙正交模法分析. 電波科學(xué)學(xué)報,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]孫玉發(fā),徐善駕. 一種求解目標內(nèi)諧振時散射截面的有效方法. 電波科學(xué)學(xué)報,2001,16(1): 76-79.[17]孫玉發(fā),徐善駕. 基于奇異值分解的方法求解目標內(nèi)諧振時的散射截面. 電子學(xué)報,2001,29(7): 958-960.
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出版歷程
  • 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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