Article ID Journal Published Year Pages File Type
5470686 Applied Mathematical Modelling 2017 22 Pages PDF
Abstract
We consider the problem of driving in minimal time a system describing a chemostat model to a target point. This problem finds applications typically in the case where the input substrate concentration changes yielding in a new steady state. One essential feature is that the system takes into account a recirculation of biomass effect. We depict an optimal synthesis and provide an optimal feedback control of the problem by using Pontryagin's Principle and geometric control theory for a large class of kinetics.
Related Topics
Physical Sciences and Engineering Engineering Computational Mechanics
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