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導(dǎo)波結(jié)構(gòu)三維不連續(xù)性問(wèn)題的高次六面體邊緣元分析

徐善駕 賈冬炎

徐善駕, 賈冬炎. 導(dǎo)波結(jié)構(gòu)三維不連續(xù)性問(wèn)題的高次六面體邊緣元分析[J]. 電子與信息學(xué)報(bào), 2001, 23(2): 160-167.
引用本文: 徐善駕, 賈冬炎. 導(dǎo)波結(jié)構(gòu)三維不連續(xù)性問(wèn)題的高次六面體邊緣元分析[J]. 電子與信息學(xué)報(bào), 2001, 23(2): 160-167.
Xu Shanjia, Jia Dongyan . HIGH-ORDER 3-D EDGE-ELEMENT ANALYSIS OF THE 3-D DISCONTINUITY PROBLEMS IN GUIDED WAVE STRUCTURES[J]. Journal of Electronics & Information Technology, 2001, 23(2): 160-167.
Citation: Xu Shanjia, Jia Dongyan . HIGH-ORDER 3-D EDGE-ELEMENT ANALYSIS OF THE 3-D DISCONTINUITY PROBLEMS IN GUIDED WAVE STRUCTURES[J]. Journal of Electronics & Information Technology, 2001, 23(2): 160-167.

導(dǎo)波結(jié)構(gòu)三維不連續(xù)性問(wèn)題的高次六面體邊緣元分析

HIGH-ORDER 3-D EDGE-ELEMENT ANALYSIS OF THE 3-D DISCONTINUITY PROBLEMS IN GUIDED WAVE STRUCTURES

  • 摘要: 該文從全磁場(chǎng)矢量泛函出發(fā),討論了一種54參量六面體邊緣元的空間構(gòu)造。這種高次三維邊緣元方法不但有效地消除了偽解,而且具有很高的計(jì)算精度。用這種方法對(duì)導(dǎo)波結(jié)構(gòu)三維不連續(xù)性散射問(wèn)題的分析,證實(shí)了它的有效性和可靠性。與12參量六面體邊緣元計(jì)算結(jié)果的比較表明:本文方法具有更高的精度和計(jì)算效率,是一種求解三維不連續(xù)性問(wèn)題的高效數(shù)值方法,有著推廣應(yīng)用的實(shí)際價(jià)值。
  • S.R.Hool,S.R.Hoole,R.Rios,S.Yoganathan,Vector potential formulations and finite element trial functions,Int.J.Number.Meth.Eng.,1988,26(2),95-108.[2]M.L.Barton,Z.J.Cendes,New vector finite elements for three-dimensional magnetic field computation,J.Appl.Phys.,1987,61(8),3919-3921.[3]Z.J.Cendes,Vector finite elements for electromagnetic field,IEEE Trans.on Magnetics,1991,27(9),3958-3966.[4]JF.Lee,D.K.Sun,Z.J.Cendes,Tangential vector finite elements for electromagnetic field computation,IEEE Trans.on Magnetics,1991,27(9),4032-4035.[5]R.Miniowitz,J.P.Webb,Covariant-projection quadrilateral elements for the analysis of waveguides with sharp edges,IEEE Trans.on Microwave Theory Tech.,1991,MTT-39(8),1262-1271.[6]G.Mur,A.T.de Hoop,A finite-element method for computing three dimensional electromagnetic fields in inhomogeneous media,IEEE Trans.on Magnetics,1985,21(11),2188-2191.[7]A.Kameari,Calculation of transient 3D eddy current using edge-elements,IEEE Trans.on Magnetics,1990,26(3),466-469.[8]A.Bossavit,Rational A foredge-elementsin 3-D fields computations,IEEE Trans.on Magnetics,1988,24(1),74-79.[9]A.Bossavit,I.Mayergoyz,Edge-element for scattering problems,IEEE Trans.on Magnetics,1989,25(7),2816-2821.[10]H.Whitney,Geometric Integration Theory,New Jersey,Princeton University Press,1957,Chapter 1. [11]J.P.Webb,Edge elements and what they can do for you,IEEE Trans.on Magnetics,1993,29(3),1460-1465.[11]K.Ise,K.Inoue,M.Koshib,Three-dimensional finite-element method with edge elements for electromagnetic waveguide discontinuities,IEEE Trans.on Microwave Theory Tech.,1991,MTT39(8),1289-1295.[12]M.Koshiba,K.Hayata,M.Suzuki,Vectorial finite-element formulaton without spurious solutions for dielectric waveguide problems, Electron. Lett.,1984,20(3),409-410. IEEE Trans.on Microwave Theory Tech.,1988,MTT-36(12),1825-1832.R.Mansour,R.S.K.Tong,R.H.MacPhie,Simplified description of the field distribution in finlines and ridge waveguides and its application to the analysis of E-plane discontinuities,IEEE Trans. on Microwave Theory Tech., 1988,MTT-36(12),1825-1832.[13]M.Koshiba,K.Hayata,M.Suzuki,Approximate scalar finite-element analysis of anisotropic optical waveguides with off-diagonal elements in permittivity tensor,IEEE Trans.on MicrowaveTheory Tech.,1984,MTT-32(6),587-593.[14]H.Katzier,Strenvrhalten elektromagnetischer wellen bei sprunghaften iibergangen geschirmter dielektrischer leitungen,Arch.Elektron.Ubertrag.Tech.,1984,38(3),290-296.[15]Xu Shanjia,Scattering characteristics of 3-D discontinuity consisting of semiconductor sample filled in waveguide with gaps, Int. J. Infrared and Millimeter Waves,1993,14(10),2155-2190.[16]Xu Shanjia,Sheng Xinqing,An automatic division technique for 3-D finite-element analysis of the discontinuity problem in the waveguide,India,Proceedings of the 4th International Symposium on Recent Advances in Microwave Technology,1993.
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出版歷程
  • 收稿日期:  1999-05-21
  • 修回日期:  1999-10-22
  • 刊出日期:  2001-02-19

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