A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT

Wu Hongxiong

Volume 12 Issue 2

Mar. 1990

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Article Navigation > Journal of Electronics & Information Technology > 1990 > 12(2): 196-198

Wu Hongxiong. A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT[J]. Journal of Electronics & Information Technology, 1990, 12(2): 196-198.

Citation:

Wu Hongxiong. A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT[J]. Journal of Electronics & Information Technology, 1990, 12(2): 196-198.

Wu Hongxiong. A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT[J]. Journal of Electronics & Information Technology, 1990, 12(2): 196-198.

Citation:

Wu Hongxiong. A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT[J]. Journal of Electronics & Information Technology, 1990, 12(2): 196-198.

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A NEW NUMERICAL METHOD FOR OBTAINING THE INPUT REFLECTION COEFFICIENT CIRCLE OF A LINEAR RECIPROCAL TWO-PORT

Wu Hongxiong

Received Date: 1988-04-26
Rev Recd Date: 1900-01-01
Publish Date: 1990-03-19

Abstract

Abstract

A new numerical method for obtaining the input reflection coefficient circle of a linear reciprocal two-port network is presented. Its advantages are that the principle is simple and the operation time is short. Its calculated results are nearly the same as those given by the Ref. [2] and [4] .

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References(1)

References

D. Kajfez, TEEE Trans. on IM, IM-24 (1975)1,4-11.[2]J. D. Piererse, W. Versnel, Appl. Sci. Res., 21 (1969)8,13-23.[3]梁昌洪,西北电讯工程学院学报,10 (1983)3,18-30.[4]吴宏雄,邱熹凡,梁伟雄,微波,1986年,第3期,1-15.[5]G. A. Deschamps, J. Appl. Phys., 24 (1953)8, 1046-1650.[6]吴宏雄,郑小键,潘楚华,微波学报,1988年,第3期,第1-8页.

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