A comparative study for modeling of hot-rolled steel plate classification using a statistical approach and neural-net systems

Classification of flat steel products from the point of view of reaching the target property is a common practice in industries. In most classification problems, standard statistical methods generally place constraints such as continuous, differentiable, otherwise well behaved, etc. However, Artificial Neural Networks (ANN) has an ability to learn and generalize any complex system without making any model assumptions. This work emphasizes on making performance evaluation of usual statistical techniques such as general clustering like K-means, partition around medoid (PAM), classification and regression tree (CART), linear discriminant analysis (LDA) vis-a-vis usage of multilayer perceptron (MLP) learning algorithm, radial basis function (RBF) family of methods and Kohonen networks. To recommend the utility of modeling, some real-life industrial databases are used. It can be observed from the results that learning of networks through back-propagation yielded minimum misclassification of two groups of heats including minimization of train-test error. The statistical techniques such as LDA and CART provide the same results of misclassification along with the results obtained from perceptron learning, RBF network algorithm and Kohonen learning with learning-vector quantization (LVQ) algorithm.

[1]  Martin Fodslette Møller,et al.  A scaled conjugate gradient algorithm for fast supervised learning , 1993, Neural Networks.

[2]  P. GALLINARI,et al.  On the relations between discriminant analysis and multilayer perceptrons , 1991, Neural Networks.

[3]  H. K. D. H. Bhadeshia,et al.  Neural Networks in Materials Science , 1999 .

[4]  Brian Everitt,et al.  Cluster analysis , 1974 .

[5]  Djc MacKay,et al.  Neural network analysis of steel plate processing , 1998 .

[6]  Youngohc Yoon,et al.  A Comparison of Discriminant Analysis versus Artificial Neural Networks , 1993 .

[7]  Casimir A. Kulikowski,et al.  Computer Systems That Learn: Classification and Prediction Methods from Statistics, Neural Nets, Machine Learning and Expert Systems , 1990 .

[8]  Donald F. Specht,et al.  Probabilistic neural networks , 1990, Neural Networks.

[9]  D. M. Titterington,et al.  [Neural Networks: A Review from Statistical Perspective]: Rejoinder , 1994 .

[10]  Shubhabrata Datta,et al.  Petri neural network model for the effect of controlled thermomechanical process parameters on the mechanical properties of HSLA steels , 1999 .

[11]  Prasun Das,et al.  MINIMIZATION OF LOSS DUE TO DIVERSION OF EXPORT-GRADE STEEL PLATES , 1997 .

[12]  A. C. Rencher Methods of multivariate analysis , 1995 .

[13]  J. Overall,et al.  Applied multivariate analysis , 1983 .

[14]  Shubhabrata Datta,et al.  Optimizing parameters of supervised learning techniques (ANN) for precise mapping of the input–output relationship in TMCP steels , 2004 .

[15]  Shubhabrata Datta,et al.  Kohonen Network Modelling for the Strength of Thermomechanically Processed HSLA Steel , 2004 .

[16]  I. Sandberg,et al.  Nonlinear approximations using elliptic basis function networks , 1994 .

[17]  Teuvo Kohonen,et al.  Self-Organization and Associative Memory, Third Edition , 1989, Springer Series in Information Sciences.

[18]  Brian D. Ripley,et al.  Neural Networks and Related Methods for Classification , 1994 .

[19]  N. K. Bose,et al.  Neural Network Fundamentals with Graphs, Algorithms and Applications , 1995 .

[20]  D. Marquardt An Algorithm for Least-Squares Estimation of Nonlinear Parameters , 1963 .