4.7 Article

Virtual Sensor Modeling for Nonlinear Dynamic Processes Based on Local Weighted PSFA

Journal

IEEE SENSORS JOURNAL
Volume 22, Issue 21, Pages 20655-20664

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JSEN.2022.3196011

Keywords

Feature extraction; Probabilistic logic; Data mining; Soft sensors; Sensors; Nonlinear dynamical systems; Heuristic algorithms; Industrial soft sensor; locally weighted probabilistic slow feature analysis (LWPSFA); locally weighted regression; quality prediction

Funding

  1. National Key Research and Development Program of China [2018YFB1701100]
  2. Program of National Natural Science Foundation of China [92067107, 62173346]
  3. Program of Foundation of Hunan, China [2021JJ10065, 2020RC3003]
  4. Young Elite Scientists Sponsorship Program by the China Association for Science and Technology (CAST) [YESS20200153]
  5. Fundamental Research Funds for the Central Universities of Central South University [2022ZZTS0735]

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This article proposes a locally weighted probabilistic slow feature analysis (LWPSFA) method for nonlinear dynamic modeling of industrial data. By designing different weighting techniques to approximate the nonlinear slow feature transition and emission functions, and adopting the expectation maximum algorithm to estimate the parameters, the effectiveness of the method is validated.
Modern industrial processes are featured with complex dynamic, nonlinear, and noisy characteristics. It is of great significance to apply the probabilistic latent variable models (LVMs) to mine the pivotal features of the industrial processes. A probabilistic slow feature analysis (PSFA) can extract slowly varying features in rapidly changing data sequences as a dynamic LVM. However, the performance of PSFA is limited because of its linear assumption. In this article, a locally weighted PSFA (LWPSFA) is proposed for nonlinear dynamic modeling of industrial data with random noises. Two different kinds of weighting techniques are designed to approximate the nonlinear slow feature transition and emission functions. After that, the expectation maximum (EM) algorithm is adopted to estimate the parameters of LWPSFA with a weighted log-likelihood function (W-LLF). Eventually, a debutanizer column and a hydrocracking process are used to validate the effectiveness of LWPSFA.

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