2004
DOI: 10.1016/j.cej.2003.09.002
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Optimal control of bioreactors: a simultaneous approach for complex systems

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Cited by 34 publications
(34 citation statements)
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“…This approach has been adopted by many earlier studies of the PHB system [1,34,39,40] and other fermentations [42][43][44], which found it useful to explore bioreactor dynamics by generating data by solving a model with laboratory-scale kinetics and nonideal features that mimic real conditions. Finite dispersion in these applications and in the present work was included by employing mass balance equations with dispersion terms expressed by Pe [8,45].…”
Section: Data Generationmentioning
confidence: 99%
“…This approach has been adopted by many earlier studies of the PHB system [1,34,39,40] and other fermentations [42][43][44], which found it useful to explore bioreactor dynamics by generating data by solving a model with laboratory-scale kinetics and nonideal features that mimic real conditions. Finite dispersion in these applications and in the present work was included by employing mass balance equations with dispersion terms expressed by Pe [8,45].…”
Section: Data Generationmentioning
confidence: 99%
“…Another difficulty arises around switching times where the optimal solution is discontinuous. As a recent example, Riascos et al (2004) showed that discretisation of differential-algebraic equation (DAE) systems by orthogonal collocation in finite elements efficiently transforms dynamic optimisation problems into nonlinear programming (NLP) problems.…”
Section: Subject To the Process Dynamicsmentioning
confidence: 99%
“…The formerly described model by Ferraz et al 138 was further elaborated and improved by Riascos and Pinto 141 . The authors proposed the use of orthogonal collocation to a simultaneous optimization approach.…”
mentioning
confidence: 99%
“…The results of this investigation indicated that "the discretization of differential-algebraic equation systems (DAE) by orthogonal collocation in finite elements efficiently trans forms dynamic optimization problems into non linear programming (NLP) problems". Thus, the solution of complex problems with several control variables satisfied the approximation error tolerance 141 . According to Patnaik 48 ,there is evidence that the results achieved by the model described above are "inferior" to those presented by Gadkar et al 140 .…”
mentioning
confidence: 99%
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