Ice breakup forecast in the reach of the Yellow River: the support vector machines approach

Abstract. Accurate lead-time forecast of ice breakup is one of the key aspects for ice flood prevention and reducing losses. In this paper, a new data-driven model based on the Statistical Learning Theory was employed for ice breakup prediction. The model, known as Support Vector Machine (SVM), follows the principle that aims at minimizing the structural risk rather than the empirical risk. In order to estimate the appropriate parameters of the SVM, Multiobjective Shuffled Complex Evolution Metropolis (MOSCEM-UA) algorithm is performed through exponential transformation. A case study was conducted in the reach of the Yellow River. Results from the proposed model showed a promising performance compared with that from artificial neural network, so the model can be considered as an alternative and practical tool for ice breakup forecast.

[1]  null null,et al.  Artificial Neural Networks in Hydrology. II: Hydrologic Applications , 2000 .

[2]  Wei Sun,et al.  Research of Least Square Support Vector Machine Based on Chaotic Time Series in Power Load Forecasting Model , 2006, ICONIP.

[3]  Chen Shou-yu,et al.  Fuzzy Optimization Neural Network Approach for Ice Forecast in the Inner Mongolia Reach of the Yellow River/Approche d'Optimisation Floue de Réseau de Neurones pour la Prévision de la Glace Dans le Tronçon de Mongolie Intérieure du Fleuve Jaune , 2005 .

[4]  S. Sorooshian,et al.  Effective and efficient algorithm for multiobjective optimization of hydrologic models , 2003 .

[5]  R Govindaraju,et al.  ARTIFICIAL NEURAL NETWORKS IN HYDROLOGY: II, HYDROLOGIC APPLICATIONS , 2000 .

[6]  R. Wilby,et al.  A comparison of artificial neural networks used for river forecasting , 1999 .

[7]  Brian Morse,et al.  Advances in river ice hydrology 1999–2003 , 2005 .

[8]  Aminah Robinson Fayek,et al.  Neuro-fuzzy river ice breakup forecasting system , 2006 .

[9]  Spyros Beltaos,et al.  Numerical modelling of ice‐jam flooding on the Peace–Athabasca delta , 2003 .

[10]  K D White,et al.  Review of prediction methods for breakup ice jams , 2003 .

[11]  Vladimir Vapnik,et al.  The Nature of Statistical Learning , 1995 .

[12]  Chih-Jen Lin,et al.  A Practical Guide to Support Vector Classication , 2008 .

[13]  Qiang Wang,et al.  Short Term Load Forecasting Model Based on Support Vector Machine , 2005, ICMLC.

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

[15]  Spyros Beltaos,et al.  Advances in river ice hydrology. , 2000 .

[16]  Vladimir Vapnik,et al.  Statistical learning theory , 1998 .

[17]  P. Gelder,et al.  Forecasting daily streamflow using hybrid ANN models , 2006 .

[18]  N. Null Artificial Neural Networks in Hydrology. I: Preliminary Concepts , 2000 .

[19]  Kathleen D. White,et al.  Application of neural networks to predict ice jam occurrence , 2002 .

[20]  Kathleen D. White Predicting Breakup Ice Jams Using Logistic Regression , 1996 .

[21]  Shouyang Wang,et al.  Forecasting stock market movement direction with support vector machine , 2005, Comput. Oper. Res..

[22]  S. Sorooshian,et al.  Effective and efficient global optimization for conceptual rainfall‐runoff models , 1992 .

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