Abstract
The dynamical modelling of physical (bio-)chemical processes based on first principles considerations is analysed from a structural point of view. Based on a classification of the variables and equations that occur in such models, we propose a general framework that can help to organise the model in a transparent way and to analyse efficiently its solvability properties. We show that a well-known tool in the theory of nonlinear dynamical systems, the Zero Dynamics Algorithm, can be used in the analysis of higher index models and also in index reduction. The symbolic computations involved in this algorithm are readily available in the form of nonlinear system analysis packages. The proposed methods are illustrated by a few simple concrete examples.
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Weiss, M., & Preisig, H. A. (2000). Structural Analysis in the Dynamical Modelling of Chemical Engineering Systems. Mathematical and Computer Modelling of Dynamical Systems, 6(4), 325–364. https://doi.org/10.1076/mcmd.6.4.325.3656
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