A mutual association based nonlinear ensemble mechanism for time series forecasting

被引:15
作者
Adhikari, Ratnadip [1 ]
机构
[1] LNM Inst Informat Technol, Dept Comp Sci & Engn, Jaipur 302031, Rajasthan, India
关键词
Time series forecasting; Combining multiple forecasts; Nonlinear ensemble; Accuracy improvement; Box-Jenkins models; Artificial neural networks; ARTIFICIAL NEURAL-NETWORK; FEEDFORWARD NETWORKS; COMBINATION; PERFORMANCE;
D O I
10.1007/s10489-014-0641-y
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Forecasting a time series with reasonable accuracy is an important but quite difficult task that has been attracting lots of research attention for many years. A widely approved fact is that combining forecasts from multiple models significantly improves the forecasting precision as well as often produces better forecasts than each constituent model. The existing literature is accumulated with linear methods of combining forecasts but nonlinear approaches have received very limited research attention, so far. This paper proposes a novel nonlinear forecasts combination mechanism in which the combined model is constructed from the individual forecasts and the mutual dependencies between pairs of forecasts. The individual forecasts are performed through three well recognized models, whereas five correlation measures are investigated for estimating the mutual association between two different forecasts.Empirical analysis with six real-world time series demonstrates that the proposed ensemble substantially reduces the forecasting errors and also outperforms each component model as well as other conventional linear combination methods, in terms of out-of-sample forecasting accuracy.
引用
收藏
页码:233 / 250
页数:18
相关论文
共 41 条
[31]  
Lim CP., 2005, J COMPUT INTEL, V3, P119
[32]   Prediction intervals in conditionally heteroscedastic time series with stochastic components [J].
Pellegrini, Santiago ;
Ruiz, Esther ;
Espasa, Antoni .
INTERNATIONAL JOURNAL OF FORECASTING, 2011, 27 (02) :308-319
[33]   COMBINING 3 ESTIMATES OF GROSS DOMESTIC PRODUCT [J].
REID, DJ .
ECONOMICA, 1968, 35 (140) :431-444
[34]   LEARNING REPRESENTATIONS BY BACK-PROPAGATING ERRORS [J].
RUMELHART, DE ;
HINTON, GE ;
WILLIAMS, RJ .
NATURE, 1986, 323 (6088) :533-536
[35]  
Sheskin DJ, 2000, HDB PARAMETRIC NONPA
[36]  
Stock JH, 2006, HBK ECON, V24, P515, DOI 10.1016/S1574-0706(05)01010-4
[37]   Least squares support vector machine classifiers [J].
Suykens, JAK ;
Vandewalle, J .
NEURAL PROCESSING LETTERS, 1999, 9 (03) :293-300
[38]   Measuring and testing dependence by correlation of distances [J].
Szekely, Gabor J. ;
Rizzo, Maria L. ;
Bakirov, Nail K. .
ANNALS OF STATISTICS, 2007, 35 (06) :2769-2794
[39]   Estimating the number of hidden neurons in a feedforward network using the singular value decomposition [J].
Teoh, E. J. ;
Tan, K. C. ;
Xiang, C. .
IEEE TRANSACTIONS ON NEURAL NETWORKS, 2006, 17 (06) :1623-1629
[40]  
Vapnik V., 1995, The nature of statistical learning theory