1989
DOI: 10.1049/el:19890203
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Exact computation of two-port noise parameters

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Cited by 32 publications
(8 citation statements)
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“…Vasilescu et al proposed a procedure to directly solve the four noise parameters from four nonlinear equations in the format of (2) [36]. With four measured noise factors and their corresponding source admittances, based on (2), we have four non-linear equations given by 2 …”
Section: Vasilescu Et Al's Methodsmentioning
confidence: 99%
“…Vasilescu et al proposed a procedure to directly solve the four noise parameters from four nonlinear equations in the format of (2) [36]. With four measured noise factors and their corresponding source admittances, based on (2), we have four non-linear equations given by 2 …”
Section: Vasilescu Et Al's Methodsmentioning
confidence: 99%
“…Lane introduced an effective noise parameter extraction method in which the nonlinear equation of the noise factor (NF), as a function of the four classical noise parameters, was linearized by swapping parameters 6 . After that, several computational methods have been proposed to ameliorate the accuracy of the extracted noise parameters 5,7‐10 . To reduce the error of the extracted noise parameters caused by measurement uncertainties, a redundant data set from a larger number of source impedances was used, increasing the measurement time 8,11,12 .…”
Section: Introductionmentioning
confidence: 99%
“…The intuitive, impedance-based representation of the noisy two-port network also demonstrates the dependence of noise factors on the source admittances attached to the input of the network. Since the introduction of this two-port noise representation, many measurement and extraction methods have been introduced (Lane, 1969;Mitama & Katoh, 1979;Vasilescu, Alquie & Krim, 1988;O'Callaghan & Mondal, 1991). Fig.…”
mentioning
confidence: 99%
“…In the first approach, four (or more) noise factors are obtained first using the Y-factor method (Agilent Application Note 57-1). The four noise parameters are then calculated by solving the linearized noise factor equations with algorithms or methods to take care of the experimental errors in the noise factors and the source admittances (IRE Subcommittee 7.9 on Noise, 1963;Lange, 1967;Lane, 1969;Gupta, 1970;Caruso & Sannino, 1978;Mitama & Katoh, 1979;Sannino, 1979;Pospieszalski, 1986;Vasilescu, Alquie & Krim, 1988;Davidson et al, 1989;O'Callaghan & Mondal, 1991;Archer & Batchelor, 1992;Boudiaf & Laporte, 1993;Tiemeijer et al, 2005;Wiatr & Walker, 2005). The second approach, on the other hand, directly solves the noise parameters using the power equation (Adamian & Uhlir, 1973;Tutt, 1994).…”
mentioning
confidence: 99%