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曲線邊界二維電磁場問題的直線法全波分析

邱才明,  劉述章,  林為干

邱才明, 劉述章, 林為干. 曲線邊界二維電磁場問題的直線法全波分析[J]. 電子與信息學(xué)報, 1992, 14(6): 643-647.
引用本文: 邱才明, 劉述章, 林為干. 曲線邊界二維電磁場問題的直線法全波分析[J]. 電子與信息學(xué)報, 1992, 14(6): 643-647.
Qiu Caiming, Liu Shuzhang, Lin Weigan. FULL-WAVE ANALYSIS OF 2-D BOUNDARY VALUE PROBLEMS WITH CURVED BOUNDARIES BY METHOD OF LINES[J]. Journal of Electronics & Information Technology, 1992, 14(6): 643-647.
Citation: Qiu Caiming, Liu Shuzhang, Lin Weigan. FULL-WAVE ANALYSIS OF 2-D BOUNDARY VALUE PROBLEMS WITH CURVED BOUNDARIES BY METHOD OF LINES[J]. Journal of Electronics & Information Technology, 1992, 14(6): 643-647.

曲線邊界二維電磁場問題的直線法全波分析

FULL-WAVE ANALYSIS OF 2-D BOUNDARY VALUE PROBLEMS WITH CURVED BOUNDARIES BY METHOD OF LINES

  • 摘要: 本文首次將基于矩陣?yán)碚摰闹本€法推廣到曲線邊界的二維電磁場問題。本文方法具有通用性,精度高,計算量小的優(yōu)點。
    Abstract: The 2-D EM boundary value problems with curved boundaries are first treated by the method of lines based on the matrix Theory. The method presented here has following advantages generality, high accuracy and small computations.
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  • O..A. Liskovets, The method of lines, Review, Differential'nye Uraveniya, Vol. 1, No. 12, (1965), pp. 1662-1678.[2]B. P. Demidowitsch et al., Numerical methods of analysis (in German), VEB Wisserschaften, Beilin, (1968), Chapter 5.[3]S. G. Michlin et al., Naeherungsmetlioden zur Loesung von Differential and Integra-Gleichangen, Teubnar, Leipzig. (1969), pp. 238-243.[4]U. Schulz, The method of lines-A new technique for the analysis of planar microwave structures (in[5]German), Ph. D. Thesis, Fern University, Hagen, FRG, (1980).[6]洪偉,電子科學(xué)學(xué)刊,9(1987)4?309-316.[7]徐金平,李嗣范,電子學(xué)報,18(1990)4,25-29.[8]N. Marcuvitz, Waveguide Handbook, McGraw-Hill, New York, (1951), pp. 317.
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出版歷程
  • 收稿日期:  1991-07-05
  • 修回日期:  1991-11-25
  • 刊出日期:  1992-11-19

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