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309: 267–280, 1980. 22. H. J. Carlin and B. S. Yarman, The double matching problem: Analytic and real frequency solutions, IEEE Trans. , 30: 15–28, 1983. 23. C. M. Gewertz, Synthesis of a finite, four-terminal network from its prescribed driving point functions and transfer functions, J. Math. , 12: 1–257, 1933. 24. B. S. , 43: 626–654, 1982. 25. A. Fettweis, Parametric representation of brune functions, Int. J. , CTA-7: 113–119, 1979. 26. J. Pandel and A. Fettweis, Broadband matching using parametric representations, IEEE Int.

40. L. Zhu, C. Sheng, and B. Wu, Lumped lossy circuit synthesis and its application in broadband FET amplifier design in MMIC’s, IEEE Trans. Microw. , 37: 1488–1491, 1989. 41. B. S. Yarman, A. Aksen, and A. Fettweis, An integrated design tool to construct lossless matching networks with lumped and distributed elements, Eur. Conf. , 3 1991, pp. 1280–1290. 42. C. Beccari, Broadband matching using the real frequency technique, IEEE Int. Symp. , 3: 1984, pp. 1231–1234. 43. G. D. thesis, Technische Hochschule, Aachen, 1978.

594 BROADBAND NETWORKS RG + G EG Figure 7. Double-matching problem with Darlington equivalent representation of load and generator impedances. E RL L GEL F11 ZG or ZL F22 of Eq. (16). Thus, the complex normalized regularized reflectance SYL(s) is, as defined in Youla sense, 4n2L (−s) F˜L (s) = g2L (s) (12b) In Fano’s work, the power performance of the singly matched system is measured in terms of the unit normalized scattering parameter F21 of F. In fact, the transducer power gain of the system is given as in Eq.

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