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导体球涂覆各向异性铁氧体介质电磁散射的解析解

耿友林 吴信宝 官伯然

耿友林, 吴信宝, 官伯然. 导体球涂覆各向异性铁氧体介质电磁散射的解析解[J]. 电子与信息学报, 2006, 28(9): 1740-1743.
引用本文: 耿友林, 吴信宝, 官伯然. 导体球涂覆各向异性铁氧体介质电磁散射的解析解[J]. 电子与信息学报, 2006, 28(9): 1740-1743.
Geng You-lin, Wu Xin-bao, Guan Bo-ran. The Analytical Solution to the Electromagnetic Scattering by an Anisotropic Ferrite-Coated Conducting Sphere[J]. Journal of Electronics & Information Technology, 2006, 28(9): 1740-1743.
Citation: Geng You-lin, Wu Xin-bao, Guan Bo-ran. The Analytical Solution to the Electromagnetic Scattering by an Anisotropic Ferrite-Coated Conducting Sphere[J]. Journal of Electronics & Information Technology, 2006, 28(9): 1740-1743.

导体球涂覆各向异性铁氧体介质电磁散射的解析解

The Analytical Solution to the Electromagnetic Scattering by an Anisotropic Ferrite-Coated Conducting Sphere

  • 摘要: 该文用球矢量波函数对各向异性铁氧体介质涂覆导体球的电磁散射解析解开展研究。各向异性铁氧体介质中电磁场的球矢量波函数解可表示成第一、二、三、四类球矢量波函数之和。根据球Bessel函数的性质,可以得出导体球涂覆各向异性铁氧体介质的球矢量波函数解析解。应用铁氧体与自由空间分界面上电磁场切向连续和在导体球面上切向电场等于零的边界条件以及球矢量波函数切向正交性质,可分别得出铁氧体介质中电磁场和散射场的展开系数。给出了平面波入射情况下的数值计算结果。该文的结果可应用于有关微波器件、天线以及目标特征的分析和计算。
  • Richmond J H. Scattering by a ferrite-coated conducting sphere. IEEE Trans. on AP, 1987, AP-35(1): 73-79.[2]Eaves R E. Electromagnetic scattering from a conducting circular cylinder covered with a circumferentially magnetized ferrite. IEEE Trans. on AP, 1976, AP-24(2): 190-197.[3]Yung E K N, Zhang D G, Wong R S K. A novel waveguide Y-junction circulator with a ferrite sphere for millimeter waves. IEEE Trans. on MTT, 1996, MTT-44(3): 454-456.[4]Chen R, Yung E K N, Xie X M, Wang Y. FDTD analysis of EW wave circulating by a magnetized ferrite body in free space[J].Int. J. of Infrared and Millimeter Waves.1998, 19(2):329-341[5]朱秀芹, 耿友林, 吴信宝. 三维磁各向异性目标电磁散射的MOM-CGM-FFT方法. 微波学报,2002, 18(3): 7-13.[6]Ren W. Contributions to the electromagnetic wave theory of bounded homogeneous anisotropic media[J].Phys. Rev. E.1993, 47(1):664-673[7]Geng Y L, Wu X B. A plane electromagnetic wave scattering by a ferrite sphere[J].J. of Electromagnetic Waves and Applications.2004, 18(2):161-179[8]Sarkar D, Halas N J. General vector basis function of Maxwell's equations[J].Phys. Rev. E.1997, 56(1):1102-1112
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出版历程
  • 收稿日期:  2005-01-06
  • 修回日期:  2005-05-30
  • 刊出日期:  2006-09-19

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