2018
DOI: 10.1002/bit.26599
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Optimization of bioprocess productivity based on metabolic‐genetic network models with bilevel dynamic programming

Abstract: One of the main goals of metabolic engineering is to obtain high levels of a microbial product through genetic modifications. To improve the productivity of such a process, the dynamic implementation of metabolic engineering strategies has been proven to be more beneficial compared to static genetic manipulations in which the gene expression is not controlled over time, by resolving the trade-off between growth and production. In this work, a bilevel optimization framework based on constraint-based models is a… Show more

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Cited by 27 publications
(13 citation statements)
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“…We focus on deFBA, a specific constraint‐based modeling framework 32,38,39 . It allows capturing changes in the biomass composition due to temporal metabolic adaptions and considers the “cost” of producing such biomass components.…”
Section: Constraint‐based Modelingmentioning
confidence: 99%
“…We focus on deFBA, a specific constraint‐based modeling framework 32,38,39 . It allows capturing changes in the biomass composition due to temporal metabolic adaptions and considers the “cost” of producing such biomass components.…”
Section: Constraint‐based Modelingmentioning
confidence: 99%
“…To regain the bacterial growth but maintain a high yield, dynamic regulation of metabolism in a two-phase process has been proposed [16]. To this end, in [7], we have employed the deFBA model within a bilevel optimization to obtain the optimal temporal manipulation of the cellular metabolism for improved bioprocess productivity. This is implemened by dynamic manipulation of one or several reaction fluxes such that an optimal balance between biomass growth and product formation is achieved.…”
Section: Control Problem Formulation For Maximal Productivitymentioning
confidence: 99%
“…MPC computes a trajectory of control inputs by solving an optimization problem at each sampling time [11]. In this work, we consider a closed-loop control of the bioprocess by introducing feedback to the open-loop problem (7), based on the MPC. The optimal trajectory of the control inputs is determined by repeating the bilevel optimization (7) time, a shrinking horizon of length t f − T , where T is the current time, is used for the time the optimization is performed over.…”
Section: Model Predictive Controlmentioning
confidence: 99%
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