1998
DOI: 10.1016/s0005-1098(97)00166-0
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Simple nonlinear observers for on-line estimation of kinetic rates in bioreactors

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Cited by 137 publications
(87 citation statements)
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“…(1) adaptive systems attempts to estimate the influent disturbances [26], the parameters [7,12], the state variables [9,10] and/or kinetics [11,14,15] on-line. With the information estimated, a PID like, or more sophisticated control strategies can be readily applied; (2) robust and optimal control [13,28], on the other hand, is based only on simplified linear models used to develop a feedback law to treat nonlinearities, parameter variations and load disturbances, while (3) feedback linearization or similar [4,24,29] is employed to compensate the known nonlinear kinetics through certain implied information contained in (on-line) measurable parameters such as the off gases; and (4) intelligent control system [17,18,30] utilises the experiences gained from the reactor operation.…”
Section: Introductionmentioning
confidence: 99%
“…(1) adaptive systems attempts to estimate the influent disturbances [26], the parameters [7,12], the state variables [9,10] and/or kinetics [11,14,15] on-line. With the information estimated, a PID like, or more sophisticated control strategies can be readily applied; (2) robust and optimal control [13,28], on the other hand, is based only on simplified linear models used to develop a feedback law to treat nonlinearities, parameter variations and load disturbances, while (3) feedback linearization or similar [4,24,29] is employed to compensate the known nonlinear kinetics through certain implied information contained in (on-line) measurable parameters such as the off gases; and (4) intelligent control system [17,18,30] utilises the experiences gained from the reactor operation.…”
Section: Introductionmentioning
confidence: 99%
“…Moreover we take k 4 =0 and we have a kind of high gain observer with a bounded error on the penultimate unmeasured variable (x 3 ) and an asymptotic observer for the last state (z); we can prove using the results of Farza et al [4] that the hybrid observer converges towards an error as small as we want with a fixed convergence rate (because of the asymptotic observer).…”
Section: Resultsmentioning
confidence: 99%
“…One can notice that the final error bound 14 depend on h, that is to say if h is large this bound goes to zero, and we go as near as we want: it is the idea of ''practical observer'' [4]. Remark 35 All proofs and simulations have been done for fixed d and s in .…”
Section: Third Step (Conclusion)mentioning
confidence: 94%
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“…The latter is a dynamical system that combines a nominal model of the process with online measurements of the input and the output of the process to estimate states and/or parameters. In bioprocess engineering, many algorithms have been developed in the literature [2,3,4,5,6,7].…”
Section: Observer Designmentioning
confidence: 99%