Journal
IEEE TRANSACTIONS ON INDUSTRIAL INFORMATICS
Volume 17, Issue 12, Pages 8429-8437Publisher
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TII.2021.3057421
Keywords
Substrates; Bayes methods; State estimation; Mathematical model; Markov processes; Biological system modeling; Process control; Adaptive estimation; continuous fermenters; transition probability matrix (TPM); variational Bayesian
Categories
Funding
- National Natural Science Foundation of China [61722306, 61833007, 61991402]
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This article proposes using variational Bayesian learning algorithms to estimate the actual states of continuous fermenters, with a focus on the random transition probability matrix (TPM) using the Dirichlet distribution to specify its properties. Testing the algorithms with the fermenter model shows satisfactory estimation of conditions and accurate tracking of TPM.
Despite rapid sensor technology developments, monitoring a biological process using regular sensor measurements is challenging, making the process very difficult to characterize. Designing an optimal estimator is an attractive alternative to soft-sensing for such complicated hybrid systems. In this article, the variational Bayesian learning algorithms are proposed to estimate the continuous fermenters' actual states. Special attention is given to the random transition probability matrix (TPM), which is a prerequisite to improving estimation performance. Under the assumption of a time-invariant but random TPM, the Dirichlet distribution is utilized to specify the property of TPM. We then estimate it together with the system state and modal state to approximate the conditional posterior joint distribution. Testing the proposed algorithms using the fermenter model shows that the variational Bayesian learning algorithm can satisfactorily estimate conditions and track TPM in high accuracy.
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