Traffic Flow Predicting of Chaos Time Series Using Support Vector Learning Mechanism for Fuzzy Rule-based Modeling

The method was studied about traffic flow prediction using least squares support vector machine regression for fuzzy rule-based model of phase-space reconstruction. The prediction model of traffic flow must be established to satisfy the intelligent need of high precision through the problems analysis of the exiting predicting methods in chaos traffic flow time series and the demand of uncertain traffic system. Based on the powerful nonlinear mapping ability of support vectors and the characteristics of fuzzy logic which can combine the prior knowledge into fuzzy rules, the traffic flow predicting model of chaotic time series was established by support vector machine regression for fuzzy rule-based model. The support vector learning mechanism extracts support vectors and generates fuzzy rules. The function was realized which extracts the typical samples as the final learning samples from the large-scale samples. The fuzzy basis function was chosen as the kernel function of the support vector machine to fuse the two mechanisms into a new fuzzy inference system. The predictive model could be updated online. The simulation result shows that the method is feasible and the predicting result have more precision than that using other methods.

[1]  Yu Zhenhua,et al.  Prediction of chaotic time-series based on online wavelet support vector regression , 2006 .

[2]  Wang Xiao-dong,et al.  Chaotic time series forecasting using online least squares support vector machine regression , 2005 .

[3]  Daolin Xu,et al.  Tracing initial conditions, historical evolutionary path and parameters of chaotic processes from a short segment of scalar time series , 2005 .

[4]  Jung-Hsien Chiang,et al.  Support vector learning mechanism for fuzzy rule-based modeling: a new approach , 2004, IEEE Trans. Fuzzy Syst..

[5]  Zhang Bo,et al.  Relationship between support vector set and kernel functions in SVM , 2002 .

[6]  Alexander J. Smola,et al.  Support Vector Method for Function Approximation, Regression Estimation and Signal Processing , 1996, NIPS.

[7]  Nicolaos B. Karayiannis,et al.  Fuzzy algorithms for learning vector quantization , 1996, IEEE Trans. Neural Networks.

[8]  N. Karayiannis,et al.  A fuzzy algorithm for learning vector quantization , 1994, Proceedings of IEEE International Conference on Systems, Man and Cybernetics.

[9]  L X Wang,et al.  Fuzzy basis functions, universal approximation, and orthogonal least-squares learning , 1992, IEEE Trans. Neural Networks.

[10]  Jerry M. Mendel,et al.  Generating fuzzy rules by learning from examples , 1991, Proceedings of the 1991 IEEE International Symposium on Intelligent Control.

[11]  Bo Zhang,et al.  Relationship between support vector set and kernel functions in SVM , 2008, Journal of Computer Science and Technology.

[12]  A. V.DavidSánchez,et al.  Advanced support vector machines and kernel methods , 2003, Neurocomputing.

[13]  Johan A. K. Suykens,et al.  Least squares support vector machines for classification and nonlinear modelling , 2000 .