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用多极理论分析圆桩对称微波谐振腔 被引量:1

An analysis of cylindrical symmetric microwave cavity using multipole theory method
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摘要 用多极理论计算具有复杂几何形状、圆柱对称微波腔的谐振频率,推导出用多极理论计算圆柱对称微波腔谐振频率的本征值方程。三个工程实例的计算结果表明,用多极理论计算圆柱对称微波腔谐振频率,不仅具有较高的计算精度,而且可以很方便地应用于复杂几何形状圆柱对称微波腔工程问题的设计与计算,多极理论是计算圆柱对称微波腔谐振频率的一种有效方法。 A new approach,the multipole theory(MT) method, is briefly described for the computation of the resonant frquencies in the microwave cavity with cylindrical symmetry and complicated geometry shapes at the longitudinal section. The essential concept is to represent the solution of the axisymmetric Helmholtz equation by the generalized MT formula of 3-D Helmholtz equation. The MT formulation of the resonant frequencies is derived. By calculating three engineering examples,it is shown that the MT method is an effective approach for the computation of the resonant frquencies in cylindrical symmetric microwave cavities.
出处 《强激光与粒子束》 EI CAS CSCD 北大核心 2001年第1期89-92,共4页 High Power Laser and Particle Beams
基金 国家自然科学基金资助课题!(19961004) 云南省自然科学基金资助课题!(98A027M) 云南省中青年学术和技术带头人培
关键词 多极理论 圆柱对称微波腔 谐振频率 multipole theory cylindrical symmetric microwave cavity resonant frquency
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参考文献3

  • 1Zheng Q,J Electromagn Waves Appl,1999年,13卷,3期,339页
  • 2Chen Y,IEEE Trans Microwave Theory Tech,1996年,44卷,6期,832页
  • 3宁鼎,电子学报,1987年,15卷,5期,41页

同被引文献10

  • 1郑勤红,盛剑霓,解福瑶,李明,梁立,李景天.电磁场分析中三维标量Hemholtz方程的多极理论[J].云南师范大学学报(自然科学版),1995,15(3):53-57. 被引量:3
  • 2郑勤红,解福尧,李景天,盛剑霓.电磁场分析中有关球谐函数项的应用研究[J].云南师范大学学报(自然科学版),1996,16(3):40-44. 被引量:1
  • 3Zheng Q, Yi J, Zeng H, et al. Multipole theory analysis of axisymmetric modes in rotationally symmetric cavities [J]. Microwave and Optical Technology Letters, 2001, 29(6): 412-415.
  • 4Wang J S, Ida N. Curvilnear and higher order "edge" finite elements in electromagnetic field computation[J]. IEEE Trans. Magn. , 1993, 29(2): 1491-1494.
  • 5Su C C, Guan J M. Finite-difference analysis of dielectric-loaded cavities using the simultaneous iteration of the power method with the Chebyshev acceleration technique[J]. IEEE Trans. Microwave Theory Tech. , 1994, 42(10) : 1998-2006.
  • 6Kanai Y, Tsukamoto T, Miyakawa M, et al. Resonant frequency analysis of reentrant resonant cavity applicator by using FEM and FD-TD method[J]. IEEE Trans. Magn. , 2000, 36(4) : 1750-1753.
  • 7Monsoriu J A, Andres M V, Silvestre E, et al. Analysis of dielectric-loaded cavities using an orthonormal-basis method[J]. IEEE Trans. Microwave Theory Tech. , 2002, 50(11): 2545-2552.
  • 8Amiri A M S Z, Naeini S S, Chaudhuri S K, et al. Generalized reaction and unrestricted variational formulation of cavity resonators-part I: basic theory[J]. IEEE Trans. Microwave Theory Tech. , 2002, 50(11): 2480-2490.
  • 9Zheng Q, Xie F, Lin W. Solution of three-dimensional Helmholtz equation by multipole theory method[J]. Journal of Electromagnetic Waves and Applications, 1999, 13(3): 339-357.
  • 10钱双平,郑勤红,王才璋,解福瑶,杨志坤.球Besel函数的数值计算[J].云南师范大学学报(自然科学版),1997,17(3):33-37. 被引量:1

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