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By John G. Webster (Editor)

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Circuit Theory, CT-11: 30–50, 1964. 6. B. S. D. thesis, Cornell University, Ithaca, NY, 1982. 7. D. C. Youla, H. J. Carlin, and B. S. Yarman, Double broadband matching and the problem of reciprocal reactance 2n-port cascade decomposition, Int. J. , 12: 269–281, 1984. 8. H. J. Carlin and P. P. Civalleri, Electronic engineering systems series, in J. K. ), Wideband Circuit Design, Boca Raton, FL: CRC Press, 1998. 9. W. K. , Singapore: World Scientific, 1988. 10. B. S. Yarman, Modern approaches to broadband matching problems, Proc.

B. RHP transmission zeros of G and L must appear in F21(s) as all-pass functions preserving the shape of ͉F21͉2; 2. Let Ȑ(s) be any Blaschke product of order k of F21(s). It should appear either in F11 or in F22 of order 2k, or it appears simultaneously in F11 and F22 with respective orders k11 and k22 satisfying the condition 2k ϭ k11 ϩ k22. 3. In order to end up with a realizable structure, the main theorem and the paraunitary condition demand the following forms for F11 and F22: F11 (s) = SYCG or 4n2G (−s) F˜G (s) = g2G (s) (25b) Before introducing the unified procedure to construct the broadband matching equalizer E, the theorem for doublematching problems will first be introduced.

19: 51–64, 1991. H. J. Carlin and R. A. Friedenson, Gain bandwidth properties of a distributed parameter load, IEEE Trans. Circuit Theory, CT-15: 455–464, 1968. BROADBAND NETWORKS H. J. Carlin and O. P. Gupta, Computer design of filters with lumpeddistributed elements or frequency variable terminations, IEEE Trans. Microw. , MTT-8: 598–604, 1969. H. J. Carlin and W. Kohler, Direct synthesis of bandpass transmission line structures, IEEE Trans. Microw. , MTT-13: 283–297, 1965. H. Dedieu and J.

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08.Circuits and Systems - Fundamental Theory and Applications by John G. Webster (Editor)


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