1984
DOI: 10.1109/tac.1984.1103674
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A connection between state-space and doubly coprime fractional representations

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Cited by 394 publications
(113 citation statements)
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“…As shown in [8], [18], and [29], transfer functions N 1 (s), N 2 (s), X(s), and Y (s) can be obtained using the following procedure.…”
Section: Robust Ilc Design Via µ-Synthesismentioning
confidence: 99%
“…As shown in [8], [18], and [29], transfer functions N 1 (s), N 2 (s), X(s), and Y (s) can be obtained using the following procedure.…”
Section: Robust Ilc Design Via µ-Synthesismentioning
confidence: 99%
“…Q 2 2 RH 1 , the disturbance observer can be designed using H 1 theory in terms of Q 2 (s) (and hence Q). More speci…cally, to attenuate the in ‡uence of the disturbances, the design is performed by minimising the H 1 norm of the transfer function matrix from the disturbances to the outputs in terms of Q 2 and, according to Theorem 2 and Corollary 3, the stability of the closed-loop system under the DOBC with Q = V 1 Q 2 N is guaranteed for any Q 2 yielded by H 1 optimisation (Zhou and Doyle (1998) Then it is easy to constitute a doubly coprime factorisation of G and an LQG controller K 0 which stabilises the system (Nett et al (1984)). …”
Section: Q …Lter Designmentioning
confidence: 98%
“…The transfer function of the plant is Figure Error! No text of specified style in document.. 8 Step response for the oscillating system…”
Section: Second Stepmentioning
confidence: 99%