THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES

Huang Yafei; Xue Liangjin

Volume 13 Issue 3

May 1991

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Article Navigation > Journal of Electronics & Information Technology > 1991 > 13(3): 317-323

Huang Yafei, Xue Liangjin. THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES[J]. Journal of Electronics & Information Technology, 1991, 13(3): 317-323.

Citation:

Huang Yafei, Xue Liangjin. THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES[J]. Journal of Electronics & Information Technology, 1991, 13(3): 317-323.

Huang Yafei, Xue Liangjin. THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES[J]. Journal of Electronics & Information Technology, 1991, 13(3): 317-323.

Citation:

Huang Yafei, Xue Liangjin. THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES[J]. Journal of Electronics & Information Technology, 1991, 13(3): 317-323.

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THE SINGULAR INTEGRAL EQUATION TECHNIQUE FOR ASYMMETRICAL BILATERAL FINLINES

Huang Yafei^{①②;薛良金},
Xue Liangjin

Received Date: 1989-10-20
Rev Recd Date: 1990-03-29
Publish Date: 1991-05-19

Abstract

Abstract

The singular integral equation technique is used to determine the normal modes of propagation in asymmetrical bilateral finlines. Comparing with the published results, the present method is an accurate method and needs less coniputer time.

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References(1)

References

P. J. Mier, Two New Integrated-Circuit Media with Special Advantage at Millimeter Wavelength, IEEE MTT-S, Int. Microwave Symp. Dig., Arlington Heeights, Ill., (1972), pp. 221-223.[2]R. Mittra, T. Itoh, IEEE Trans on MTT, MTT-19(1971), 47-56.[3]A. S. Omar, K. Schunemann, IEEE Trans. on MTT, MTT-33(1985)12, 1313-1322.[4]F. G. Tricomi, Integral Equations, Interscience, Neew York, (1957), pp. 161-217.[5]L. P. Schmidt, T. Itoh, IEEE Trans. on MTT, MTT-28(1980)9, 981-985.[6]D. M. Syahkal, J. B. Davies, IEEE Trans. on MTT, MTT -30(1982)11, 1854-1861.

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