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• W1966047455 endingPage "675" @default.
• W1966047455 startingPage "657" @default.
• W1966047455 abstract "It is shown that a multivariable digital filter is stable if and only if A(z1, z2…,zn)≠0 when | z1 1| = | z2|=… = |zn| = 1 and the Nyquist plot for the single-variable function A(z, z, … z) does not encircle zero. Here A(z1, z2… zn) is the denominator polynomial of the relatively prime rational transfer function of the digital filter." @default.
• W1966047455 created "2016-06-24" @default.
• W1966047455 creator A5008274168 @default.
• W1966047455 creator A5008417761 @default.
• W1966047455 creator A5010068315 @default.
• W1966047455 date "1977-05-01" @default.
• W1966047455 modified "2023-09-26" @default.
• W1966047455 title "Multivariable Nyquist theory" @default.
• W1966047455 cites W1036894541 @default.
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• W1966047455 doi "https://doi.org/10.1080/00207177708922261" @default.
• W1966047455 hasPublicationYear "1977" @default.
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