2008
DOI: 10.1002/aic.11476
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A systematic approach for on‐line identification of second‐order process model from relay feedback test

Abstract: in Wiley InterScience (www.interscience.wiley.com).Low-order process modeling provides a basis for control system design and on-line autotuning in process control. A systematic on-line identification method is proposed in this article to obtain a second-order-plus-dead-time (SOPDT) model from a single biased/unbiased relay feedback test. The relay response shapes of the three types of SOPDT model, overdamped, critically damped, and underdamped, are first examined and categorized for model structure selection b… Show more

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Cited by 37 publications
(25 citation statements)
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“…Lee et al (2007Lee et al ( , 2010 used the integral of relay responses to estimate the model. Liu et al (2008) proposed a method based on the relay tuning method to calculate the model parameters of the SOPTD system. Liu and Gao (2009) presented a method for estimating the model parameters using the relay tuning method based on either biased or unbiased relay tests.…”
Section: Examplementioning
confidence: 99%
“…Lee et al (2007Lee et al ( , 2010 used the integral of relay responses to estimate the model. Liu et al (2008) proposed a method based on the relay tuning method to calculate the model parameters of the SOPTD system. Liu and Gao (2009) presented a method for estimating the model parameters using the relay tuning method based on either biased or unbiased relay tests.…”
Section: Examplementioning
confidence: 99%
“…The process input in the relay feedback test consists of a series of step changes with down amplitude, µ − and up amplitude, µ + . The procedure for obtaining the mathematical model of SISO systems using biased relay is explained (Gu et al, 2006; Liu et al, 2008) in detail. At the first interval (after synchronising input with output by time shift) the response can be described as: …”
Section: Modelling Of 2‐by‐2 Mimo Systemmentioning
confidence: 99%
“…By triply integrating both sides of (4) and rearranging the resulting equation using (13), (15), (16) and 17, we obtain the LS form of parameter estimation (t) = T (t) + "(t) (18) where "(t) denotes the residual error, and (19)-(23), shown at the bottom of the next page.…”
Section: A Sopdt Model With a Zeromentioning
confidence: 99%