2010
DOI: 10.1243/09596518jsce873
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Linear multivariable dynamic model of a hot strip finishing mill

Abstract: A steel hot strip finishing mill presents significant interactions between variables that considerably reduce performance. Traditionally, the control techniques implemented are based on classical approaches assuming an ideal model. Modelling interactions would allow the opportunity to suppress them by the application of modern multivariable control techniques. In this paper the derivation of a linearized multivariable model of a real-life hot strip mill based on previous schemes is presented as a case study. L… Show more

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Cited by 2 publications
(9 citation statements)
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“…Two FM contiguous stands, i and i + 1, and the lopper i between them were represented by a linear 4 × 4 multivariable model [2]. The assumption of a linear behavior is realistic, since the mill operates under small signal regime once the steel bar has been threaded.…”
Section: Fm Multivariable Modelmentioning
confidence: 99%
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“…Two FM contiguous stands, i and i + 1, and the lopper i between them were represented by a linear 4 × 4 multivariable model [2]. The assumption of a linear behavior is realistic, since the mill operates under small signal regime once the steel bar has been threaded.…”
Section: Fm Multivariable Modelmentioning
confidence: 99%
“…A hot strip mill (HSM) is a process that rolls steel slabs into coiled strips. The finishing mill (FM), where the strip takes the final thickness, is the most critical process in an HSM because of the great number of variables involved, interactions between them, and hence its modeling complexity and uncertainty [1,2]. On the other hand, as with many other industrial processes, the environment is highly noisy.…”
Section: Introductionmentioning
confidence: 99%
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“…In more advanced multivariable control systems, the interaction between strip thickness, roll speed, roll gap dimensions, strip tension, and looper angle is systematically taken into account. Mathematical models that describe these interactions are typically derived by linearization at the respective operating point (Hearns et al, 2009;Obregón et al, 2010) or along an operating trajectory (Pittner and Simaan, 2010). Based on such models, the design of H ∞ -controllers (Imanari et al, 1997) or linearquadratic-regulator-type (LQR) controllers (Miura et al, 1993;Okada et al, 1998;Pittner and Simaan, 2010) for strip thickness, strip tension, and looper angle is common practice.…”
Section: Introductionmentioning
confidence: 99%