Melt index modeling with support vector machines, partial least squares, and artificial neural networks

This article presents the application of three black-box modeling methods to two industrial polymerization processes to predict the melt index, which is considered an important quality variable determining product specifications. The modeling methods covered in this study are support vector machines (SVMs; known as state-of-the-art modeling methods), partial least squares (PLS), and artificial neural networks (ANNs); the processes are styrene–acrylonitrile (SAN) and polypropylene (PP) polymerizations currently operated for commercial purposes in Korea. Brief outlines of the modeling procedure are presented for each method, followed by the procedures for training and validating the models. The SVM models yield the best prediction performances for both the SAN and PP polymerization processes. However, the ANN models fail to accurately predict the melt index when sufficient data are not available for model training in the PP polymerization process. The PLS models are not effective either when applied to the SAN polymerization process, for which the melt index has strong nonlinear functionality with the process variables. The good prediction performance that the SVM models show despite the insufficient data or strong process nonlinearity suggests that SVMs can be effectively used as alternative to PLS or ANNs for modeling the melt indices in other polymerization processes as well. © 2004 Wiley Periodicals, Inc. J Appl Polym Sci 95: 967–974, 2005

[1]  Samy Bengio,et al.  SVMTorch: Support Vector Machines for Large-Scale Regression Problems , 2001, J. Mach. Learn. Res..

[2]  Morimasa Ogawa,et al.  Quality inferential control of an industrial high density polyethylene process , 1999 .

[3]  Kurt Hornik,et al.  Multilayer feedforward networks are universal approximators , 1989, Neural Networks.

[4]  B. Kowalski,et al.  Partial least-squares regression: a tutorial , 1986 .

[5]  Shun-Feng Su,et al.  Robust support vector regression networks for function approximation with outliers , 2002, IEEE Trans. Neural Networks.

[6]  Vladimir N. Vapnik,et al.  The Nature of Statistical Learning Theory , 2000, Statistics for Engineering and Information Science.

[7]  Martin T. Hagan,et al.  Neural network design , 1995 .

[8]  Nello Cristianini,et al.  An Introduction to Support Vector Machines and Other Kernel-based Learning Methods , 2000 .

[9]  Gary William Flake,et al.  Efficient SVM Regression Training with SMO , 2002, Machine Learning.

[10]  Erik Johansson,et al.  Multivariate analysis of aquatic toxicity data with PLS , 1995, Aquatic Sciences.

[11]  Thomas G. Dietterich What is machine learning? , 2020, Archives of Disease in Childhood.

[12]  Paul Geladi,et al.  Principal Component Analysis , 1987, Comprehensive Chemometrics.

[13]  J. Macgregor,et al.  On‐line inference of polymer properties in an industrial polyethylene reactor , 1991 .

[14]  C. E. Schlags,et al.  Multivariate statistical analysis of an emulsion batch process , 1998 .

[15]  D. Signorini,et al.  Neural networks , 1995, The Lancet.

[16]  Chonghun Han,et al.  Modeling of Multistage Air-Compression Systems in Chemical Processes , 2003 .

[17]  Sudhir S. Bafna,et al.  A design of experiments study on the factors affecting variability in the melt index measurement , 1997 .

[18]  D. Himmelblau Applications of artificial neural networks in chemical engineering , 2000 .

[19]  Jiantao Liu Prediction of the molecular weight for a vinylidene chloride/vinyl chloride resin during shear-related thermal degradation in air by using a back-propagation artificial neural network , 2001 .

[20]  Bernhard Schölkopf,et al.  A tutorial on support vector regression , 2004, Stat. Comput..

[21]  Chonghun Han,et al.  Plantwide Optimal Grade Transition for an Industrial High-Density Polyethylene Plant , 2003 .