2016
DOI: 10.1016/j.ifacol.2016.07.237
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Efficient Generation of Models of Fed-Batch Fermentations for Process Design and Control

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Cited by 11 publications
(15 citation statements)
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“…With regard to the process lifecycle, the focus of this review will be on these automated workflows for the setup of dynamic mechanistic models. A generic and strongly knowledge-driven approach is shown by the company Bayer AG ( 18 , 19 ): Based on an extensive dynamic metabolic flux model in combination with a generic algorithm, the initial complex model is reduced to the most necessary parts. The benefit of this top-down approach is the intense use of prior knowledge.…”
Section: Resultsmentioning
confidence: 99%
“…With regard to the process lifecycle, the focus of this review will be on these automated workflows for the setup of dynamic mechanistic models. A generic and strongly knowledge-driven approach is shown by the company Bayer AG ( 18 , 19 ): Based on an extensive dynamic metabolic flux model in combination with a generic algorithm, the initial complex model is reduced to the most necessary parts. The benefit of this top-down approach is the intense use of prior knowledge.…”
Section: Resultsmentioning
confidence: 99%
“…In an earlier contribution (Hebing et al, 2016; Neymann, Hebing, & Engell, 2019) we proposed to select and fit nonlinear reaction kinetics truerˆ(Θ) to estimated rates of EM r by solving: normalminnormalΘitrue(truerˆ(ti,normalΘ)r(ti)σ(ti)true)2,here, normalΘ is the parameter vector and σ(ti) is the standard deviation of the estimate which can be obtained from the bootstrap samples of the estimate r(t). Only with a reliable estimate of σ, it is possible to fit and compare meaningful kinetics based on a statistical measure as, for example, the Akaike information criterion.…”
Section: Real World Example: Em Selection and Analysis Using Experimementioning
confidence: 95%
“…In an earlier contribution (Hebing et al, 2016;Neymann, Hebing, & Engell, 2019) we proposed to select and fit nonlinear reaction kinetics r ˆ(Θ) to estimated rates of EM r by solving:…”
Section: Further Modeling Stepsmentioning
confidence: 99%
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“…Based on extensions of Dynamic Metabolic Flux Analysis introduced in [76], that only uses concentration measurements and avoids any numerical differentiation, refs. [77,78] select reduced sets of EFMs via a geometrical reduction (excluding EFMs with a cosine-similarity algorithm) followed by a multi-objective genetic algorithm that minimizes the prediction error and the size of the EFMs subset. A linear optimization problem has been formulated in [79] for selecting the best subset of EFMs based on a relaxation criterion.…”
Section: Model Reduction To Macroscopic Scalementioning
confidence: 99%