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• W2040476961 startingPage "507" @default.
• W2040476961 abstract "This paper considers distributed multivariable convolution feedback systems characterized byy1 = G1 * e1,y2 = G2 * e2,e1 = u1 − y2 ande2 = u2 + y1 where the subsystem transfer functionsGˆ1 andGˆ2 both admit a pseudo-coprime factorization in the subalgebra of absolutely summable distributions of order zero. The most general result, Theorem 1, gives necessary and sufficient conditions for stability of the system. This condition is specialized to the lumped case in Theorem 1L. Finally for distributed systems which have a finite number of open-loop unstable poles Theorem 1D gives an algorithmic test for stability. The graphical interpretation of both Theorem 1 and 1D is given in detail, and illustrated by examples. The transfer functions considered here are used in modeling transportation lags and communication lags, as well as in distributed systems such as steam in long pipe." @default.
• W2040476961 created "2016-06-24" @default.
• W2040476961 creator A5024563932 @default.
• W2040476961 creator A5067942061 @default.
• W2040476961 date "1976-09-01" @default.
• W2040476961 modified "2023-09-26" @default.
• W2040476961 title "Open-loop unstable convolution feedback systems with dynamical feedbacks" @default.
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• W2040476961 doi "https://doi.org/10.1016/0005-1098(76)90010-8" @default.
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