Abstract
In the reconstructed phase space, based on the nonlinear time series local prediction method and the relevance vector machine model, the local relevance vector machine prediction method was proposed in this paper, which was applied to predict the small scale traffic measurements data. The experiment results show that the local relevance vector machine prediction method could effectively predict the small scale traffic measurements data, the prediction error mainly concentrated on the vicinity of zero, and the prediction accuracy of the local relevance vector machine regression model was superior to that of the feedforward neural network optimized by PSO.
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References
Orosz, G., Krauskopf, B., Wilson, R.E.: Bifurcations and multiple traffic jams in a car-following model with reaction-time delay. Physica D 211, 277–293 (2005)
Xie, Y.-B., Wang, W.-X., Wang, B.-H.: Modeling the coevolution of topology and traffic on weighted technological networks. Phys. Rev. E 75, 026111 (2007)
Zhang, Z.-L., Ribeiro, V.J., Mooon, S., Diot, C.: Small-time scaling behaviors of Internet backbone traffic: an empirical study. IEEE INFOCOM 3, 1826–1836 (2003)
Shang, P., Li, X., Kamae, S.: Chaotic analysis of traffic time series. Chaos Solitons Fractals 25, 121–128 (2005)
Shang, P., Li, X., Kamae, S.: Nonlinear analysis of traffic time series at different temporal scales. Phys. Lett. A 357, 314–318 (2006)
Ma, Q.L., Zheng, Q.L., Peng, H., Qin, J.W.: Chaotic time series prediction based on fuzzy boundary modular neural networks. Acta Phys. Sin. 58, 1410–1419 (2009)
Chen, Q., Ren, X.M.: Chaos modeling and real-time online prediction of permanent magnet synchronous motor based on multiple kernel least squares support vector machine. Acta Phys. Sin. 59, 2310–2319 (2010)
Akritas, P., Akishin, P.G., Antoniou, I., Bonushkina, A.Y., Drossinos, I., et al.: Nonlinear analysis of network traffic. Chaos Solitons and Fractals 14, 595–606 (2002)
Chen, Y.H., Yang, B., Abraham, A.: Flexible neural trees ensemble for stock index modeling. Neurocomputing 70, 697–703 (2007)
Chen, Y.H., Yang, B., Meng, Q.F.: Small-time scale network traffic prediction based on flexible neural tree. Applied Soft Computing 12, 274–279 (2012)
Tipping, M.E.: Sparse bayesian learning and the relevance vector machine. Journal of Machine Learning Research 3, 211–244 (2001)
Zio, E., Maio, F.D.: Fatigue crack growth estimation by relevance vector machine. Expert Systems with Applications 39, 10681–10692 (2012)
Farmer, J.D., Sidorowich, J.J.: Predicting chaotic time series. Phys. Rev. Lett. 59, 845–848 (1987)
Meng, Q., Peng, Y.: A new local linear prediction model for chaotic time series. Physics Letters A 370, 465–470 (2007)
Zhang, J.S., Dang, J.L., Li, H.C.: Local support vector machine prediction of spatiotemporal chaotic time series. Acta Phys. Sin. 56, 67–77 (2007)
Du, J., Cao, Y.J., Liu, Z.J., Xu, L.J., Jiang, Q.Y., Guo, C.X., Lu, J.G.: Local higher-order Volterra filter multi-step prediction model of chaotic time series. Acta Phys. Sin. 58, 5997–6005 (2009)
Meng, Q.F., Peng, Y.H., Qu, H.J., Han, M.: The neighbor point selection method for local prediction based on information criterion. Acta Phys. Sin. 57, 1423–1430 (2008)
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Meng, Q., Chen, Y., Zhang, Q., Yang, X. (2013). Local Prediction of Network Traffic Measurements Data Based on Relevance Vector Machine. In: Guo, C., Hou, ZG., Zeng, Z. (eds) Advances in Neural Networks – ISNN 2013. ISNN 2013. Lecture Notes in Computer Science, vol 7952. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-39068-5_72
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DOI: https://doi.org/10.1007/978-3-642-39068-5_72
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