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- W2049366840 abstract "Abstract This paper presents a simple theory for the design of a broad-band impedance matching network which, when operating between a given RLC generator z 1 (s) and an RLC load z 2 (s), yields a Chebyshev low-pass or band-pass response. Using realizability conditions of double frequency-dependent terminations, we present a new theorem which states that if there exists a second-order all-pass function such that the resulting reflection coefficients are bounded-real and satisfy Youla's conditions at each zero of transmission of z 1 (s) and z 2 (s), a ladder equalizer exists. A method to realize such a ladder is described. After choosing the order n of the transfer function not smaller than the total number of the energy storage elements of z 1 (s) and z 2 (s), the result can easily be extended to any all-pole low-pass response for any non-Foster positive-real impedances z 1 (s) and z 2 (s) except for the case where z 1 (s) and z 2 (s) have a common finite zero on the j ω-axis." @default.
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- W2049366840 date "1991-01-01" @default.
- W2049366840 modified "2023-09-27" @default.
- W2049366840 title "Broad-band impedance matching of the RLC generator and load" @default.
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- W2049366840 doi "https://doi.org/10.1016/0016-0032(91)90037-4" @default.
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