1990
DOI: 10.1080/00986449008940692
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Robust Control of Batch Reactors

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1990
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Cited by 17 publications
(3 citation statements)
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“…The unforced zero dynamics (11) completely determines the zeros of (II), and conversely, the zeros of (II) completely determine the zero dynamics (11) up to a coordinate transformation. For this reason, it is the unforced zero dynamics that can provide an alternative to the concept of zeros in the sense that (11) and the roots of the numerator polynomial of the transfer function contain exactly the same information. Consideration of the forced zero dynamics can arise in situations where the input/output characteristics of the inverse are important in addition to its internal dynamics.…”
Section: T H Imentioning
confidence: 96%
See 1 more Smart Citation
“…The unforced zero dynamics (11) completely determines the zeros of (II), and conversely, the zeros of (II) completely determine the zero dynamics (11) up to a coordinate transformation. For this reason, it is the unforced zero dynamics that can provide an alternative to the concept of zeros in the sense that (11) and the roots of the numerator polynomial of the transfer function contain exactly the same information. Consideration of the forced zero dynamics can arise in situations where the input/output characteristics of the inverse are important in addition to its internal dynamics.…”
Section: T H Imentioning
confidence: 96%
“…For a linear system (II), the dynamics of its inverse is governed by the state equations of (9), i.e., "z? Depending on whether we wish to consider forced or unforced dynamics, we can accordingly define the zero dy- _^n-r_ _ur_ (10) is called the forced zero dynamics of (II)• The dynamic system ¿i Z (11) is called the unforced zero dynamics of (II) or simply the zero dynamics of (II).…”
Section: T H Imentioning
confidence: 99%
“…The basic design of model reference nonlinear controller is presented by Liu (1967), Boye and Brogen (1986), Youcef and Ito (1987), Bartusiak et al (1988), Lee and Sullivan (1988), Adebekun and Schork (1989) and Bhat et al (1989). In the present work, the modified method of Youcef and Ito (1987) $uggekted by hat et al (1989) is applied to design a robust controller'for a continuous stirred.…”
Section: Introductionmentioning
confidence: 94%