期刊文献+

一种分析复杂导体目标瞬态特性的快速方法 被引量:1

A Fast Approach to Transient Analysis of Complex Conducting Objects
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摘要 将渐进波形估计技术引入到频域矩量法中,并结合傅立叶逆变换和自适应复频率跳跃技术,快速而准确地分析任意形状导体目标的瞬态特性,大大提高了计算效率。在分析中,脉冲波形和导体目标的几何形状可以任意。分别以理想导体方形平板、理想导体立方体、理想导体球体和理想导体锥体为例,并将计算结果与频域矩量法的结果进行了比较。它们之间良好的一致性说明了所提出方法的正确性和有效性。 A novel scheme is presented in the paper to fulfill the fast analysis and accurate modeling of transient characteristics of arbitrarily shaped conducting objects. The method is developed to greatly improve the computation efficiency by introducing the asymptotic waveform evaluation (AWE) in conjunction with implementing the inverse Fourier transform technique and the adaptively complex frequency hopping (CFH) technique. In the analysis, impulse waveform and the shape of the conducting objects are arbitrarily given. The perfectly conducting square plate, the perfectly conducting cube, the perfectly conducting sphere and the perfectly conducting cone are taken as examples, and the computed results are compared with those obtained by the Method of moments (MoM) in frequency domain. The agreement between them shows the correctness and effectiveness of the method proposed.
出处 《中国电子科学研究院学报》 2007年第3期244-249,共6页 Journal of China Academy of Electronics and Information Technology
基金 国家自然科学基金项目(60432040) 教育部博士点基金项目(200509230031)
关键词 电场积分方程 矩量法 渐进波形估计 瞬态分析 electric field integral equation method of moments asymptotic waveform evaluation transient analysis
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参考文献21

  • 1[1]TESCHE F M.On the Analysis of Scattering and Antenna Problems Using the Singularity Expansion Technique[J].IEEE Trans.Antennas Propagat.,1973(1):53-62.
  • 2[2]MOFFATT D L,MAINS R K.Detection and Discrimination of Radar Target[J].IEEE Trans.AP.,1975(3):358-367.
  • 3[3]FELSEN L B.Transient Electromagnetic Fields[M].New York:Springer-verlag,1976.
  • 4[4]LIANG C S,PIERSON W A,CLAY R W.A Study of Short-pulse Coupling[J].IEEE Trans.AP.,1971 (5):640-651.
  • 5[5]RAO S M,WILTON D R.Transient Scattering by Conducting Surfaces of Arbitrary Shape[J].IEEE Trans.AP.,1991(1):56-61.
  • 6[6]YEE K S.Numerical Solution of Initial Boundary Value Problems Involving Maxwell's Equations in Isotropic Media[J].IEEE Trans,AP-14.1966(5):302-307.
  • 7[7]KANG Y W,POZAR D.Optimization of Pulse Radiation from Dipole Arrays for Maximum Energy in a Specified Time Interval[J].IEEE Trans.,1986,34(12):1 383-1 390.
  • 8[8]POZAR D M.Waveform Optimizations for Ultra Wideband Radio Systems[J].IEEE Trans,2003(9):2 335-2 345.
  • 9[9]VECHINSKI D A,RAO S M.A Stable Procedure to Calculate the Transient Scattering by Conducting Surfaces of Arbitrary Shape[J].IEEE Trans.,1992,40(6):661-665.
  • 10[10]RYNNE B P,SMITH P D.Stability of Time Marching Algorithms for the Electric Field Integral Equation[J].J.Electromagn.Waves Appl.,1984,4 (12):1 181-1 205.

同被引文献14

  • 1朱峰,赵柳.群方法寻基在矩量法求解二维散射问题中的应用[J].微波学报,2005,21(1):39-41. 被引量:1
  • 2Pillage L T, Rohrer R A. Asymptotic waveform evaluation for timing analysis [J]. IEEE Trans Computer-Aided Design, 1990, 9(4): 352-366.
  • 3Sanaie R, Chiprout E, Nakhla M S, Zhang Q J. A fast method for frequency and time domain simulation of high- speed VLSI interconnects [ J ]. IEEE Trans Microwave Theory Tech, 1994, 42(12) : 2562-2571.
  • 4Erdemli Y E, Gong J, Reddy C J, Volakis J L. Fast RCS pattern fill using AWE technique [ J ]. IEEE Trans Antennas Propagat, 1998, 46(11): 1752-1753.
  • 5Yang J, Kildal P S. A fast algorithm for calculating the radiation pattern in the longitudinal plane of antennas with cylindrical structure by applying asymptotic waveform evaluation in a spectrum of two-dimensional solutions[ J ]. IEEE Trans Antennas Propagat, 2004, 52(7): 1700- 1706.
  • 6Xu Y S, Wang K. Discretized boundary equation method for two-dimensional scattering problems [ J ]. IEEE Trans Antennas Propagat, 2007, 55(12) : 3550-3564.
  • 7Xu Y S, Wang K. Application of asymptotic waveform evaluation technique in the on-surface discretized boundary equation method [ J ]. Microwave Opt Technol Lett, 2009, 51(1) : 67-70.
  • 8Harrington R F. Field Computation by Moment Methods [M]. New York: IEEE Press, 1993.
  • 9Wang G, Wei Y, Qiao S. Generalized Inverses: Theory and Computations [ M ]. Beijing: Science Press, 2004.
  • 10Baker G A. Essentials of Pade approximants [ M ]. Orlando: Academic Press, 1975.

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