Nonlinear combination method of forecasters applied to PM time series

被引:28
作者
de Mattos Neto, Paulo S. G. [1 ]
Cavalcanti, George D. C. [1 ]
Madeiro, Francisco [2 ]
机构
[1] Univ Fed Pernambuco UFPE, Ctr Informat CIn, Av Jornalista Anibal Fernandes S-N, Recife, PE, Brazil
[2] Univ Catolica Pernambuco UNICAP, CCT, Rua Principe 526, Recife, PE, Brazil
关键词
Forecasting; Combination; Residual analysis; Air pollution; Hybrid system; NEURAL-NETWORK; AIR-POLLUTION; MODELING SYSTEM; PREDICTION; ARIMA;
D O I
10.1016/j.patrec.2017.06.008
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Hybrid systems that combine Artificial Neural Networks with other forecasters have been widely employed for time series forecasting. In this context, some architectures use temporal patterns extracted from the error series (residuals), i.e., the difference between the time series and the forecasting of this time series. These architectures have reached relevant theoretical and practical results. However, in the learning process of complex time series using these hybrid systems two open questions arise: it is hard to ensure that the linear and nonlinear patterns, underlying the time series, are properly modeled; and the best function to combine the time series forecaster and error series forecaster is unknown. In this context, this work proposes a Nonlinear Combination (NoLiC) method to combine forecasters. The NoLiC method is a hybrid system that is composed of two steps: i) estimation of the models' parameters for the time series and their respective residuals, and ii) search for the best function that combines these models using a multi-layer perceptron. Experimental simulations are conducted using four real-world complex time series of great importance for public health and evaluated using six performance measures. The results show that the NoLiC method reaches superior results when compared with literature works. (C) 2017 Elsevier B.V. All rights reserved.
引用
收藏
页码:65 / 72
页数:8
相关论文
共 35 条
  • [1] A combination of artificial neural network and random walk models for financial time series forecasting
    Adhikari, Ratnadip
    Agrawal, R. K.
    [J]. NEURAL COMPUTING & APPLICATIONS, 2014, 24 (06) : 1441 - 1449
  • [2] Forecasting nonlinear time series with a hybrid methodology
    Aladag, Cagdas Hakan
    Egrioglu, Erol
    Kadilar, Cem
    [J]. APPLIED MATHEMATICS LETTERS, 2009, 22 (09) : 1467 - 1470
  • [3] Andersen Torben., 2014, ARCH and GARCH models
  • [4] COMBINATION OF FORECASTS
    BATES, JM
    GRANGER, CWJ
    [J]. OPERATIONAL RESEARCH QUARTERLY, 1969, 20 (04) : 451 - &
  • [5] Box G. E. P., 1970, Time series analysis, forecasting and control
  • [6] A comparative evaluation of nonlinear dynamics methods for time series prediction
    Camastra, Francesco
    Filippone, Maurizio
    [J]. NEURAL COMPUTING & APPLICATIONS, 2009, 18 (08) : 1021 - 1029
  • [7] COMBINING FORECASTS - A REVIEW AND ANNOTATED-BIBLIOGRAPHY
    CLEMEN, RT
    [J]. INTERNATIONAL JOURNAL OF FORECASTING, 1989, 5 (04) : 559 - 583
  • [8] An Approach to Improve the Performance of PM Forecasters
    de Mattos Neto, Paulo S. G.
    Cavalcanti, George D. C.
    Madeiro, Francisco
    Ferreira, Tiago A. E.
    [J]. PLOS ONE, 2015, 10 (09):
  • [9] Hybrid intelligent system for air quality forecasting using phase adjustment
    de Mattos Neto, Paulo S. G.
    Madeiro, Francisco
    Ferreira, Tiago A. E.
    Cavalcanti, George D. C.
    [J]. ENGINEERING APPLICATIONS OF ARTIFICIAL INTELLIGENCE, 2014, 32 : 185 - 191
  • [10] Particulate Matter Matters
    Dominici, Francesca
    Greenstone, Michael
    Sunstein, Cass R.
    [J]. SCIENCE, 2014, 344 (6181) : 257 - 259