2023
DOI: 10.3390/s23136021
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Intelligent Modeling for Batch Polymerization Reactors with Unknown Inputs

Abstract: While system identification methods have developed rapidly, modeling the process of batch polymerization reactors still poses challenges. Therefore, designing an intelligent modeling approach for these reactors is important. This paper focuses on identifying actual models for batch polymerization reactors, proposing a novel recursive approach based on the expectation-maximization algorithm. The proposed method pays special attention to unknown inputs (UIs), which may represent modeling errors or process faults… Show more

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Cited by 1 publication
(1 citation statement)
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“…In [11], fuzzy logic was applied to the modeling of a discontinuous polymerization reactor to solve the problem of the mechanism model being unable to track the reactor system with transient behavior effectively, and the obtained nonlinear model could effectively predict the change in the average molecular weight of lactic acid and nylon-6 in the pilot scale polymerization experiments. A method based on an expectation maximization algorithm was utilized to intelligently identify batch polymerization reactor process models by Liu et al [12]. The developed method was mainly concerned with the unknown inputs of the process system, and it was divided into two steps to calculate the model state and the analytic solution of the inputs.…”
Section: Introductionmentioning
confidence: 99%
“…In [11], fuzzy logic was applied to the modeling of a discontinuous polymerization reactor to solve the problem of the mechanism model being unable to track the reactor system with transient behavior effectively, and the obtained nonlinear model could effectively predict the change in the average molecular weight of lactic acid and nylon-6 in the pilot scale polymerization experiments. A method based on an expectation maximization algorithm was utilized to intelligently identify batch polymerization reactor process models by Liu et al [12]. The developed method was mainly concerned with the unknown inputs of the process system, and it was divided into two steps to calculate the model state and the analytic solution of the inputs.…”
Section: Introductionmentioning
confidence: 99%