A hybrid EMD-AR model for nonlinear and non-stationary wave forecasting
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  • 作者:Wen-yang Duan ; Li-min Huang ; Yang Han
  • 关键词:Wave forecast ; Nonlinear and non ; stationary ; Autoregressive (AR) model ; Empirical mode decomposition (EMD) ; EMD ; AR model ; 波浪预报 ; 非线性和非平稳性li> 自回归模型li> 经验模态分解li> 经验模态分解自回归模型 ; U66
  • 刊名:Journal of Zhejiang University - Science A
  • 出版年:2016
  • 出版时间:February 2016
  • 年:2016
  • 卷:17
  • 期:2
  • 页码:115-129
  • 全文大小:1,007 KB
  • 参考文献:Agrawal, J.D., Deo, M.C., 2002. On-line wave prediction. Marine Structures, 15(1):57–74. http://​dx.​doi.​org/​10.​1016/​S0951-8339(01)00014-4CrossRef
    Akaike, H., 1974. A new look at the statistical model identification. IEEE Transactions on Automatic Control, 19(6): 716–723. http://​dx.​doi.​org/​10.​1109/​TAC.​1974.​1100705CrossRef MathSciNet MATH
    Akaike, H., 1979. A Bayesian extension of the minimum AIC procedure of autoregressive model fitting. Biometrika, 66(2):237–242. http://​dx.​doi.​org/​10.​1093/​biomet/​66.​2.​237CrossRef MathSciNet MATH
    Cannas, B., Fanni, A., See, L., et al., 2006. Data preprocessing for river flow forecasting using neural networks: wavelet transforms and data partitioning. Physics and Chemistry of the Earth, Parts A/B/C, 31(18):1164–1171. http://​dx.​doi.​org/​10.​1016/​j.​pce.​2006.​03.​020CrossRef
    Chau, K.W., 2007. Application of a PSO-based neural network in analysis of outcomes of construction claims. Automation in Construction, 16(5):642–646. http://​dx.​doi.​org/​10.​1016/​j.​autcon.​2006.​11.​008CrossRef MathSciNet
    Deka, P.C., Prahlada, R., 2012. Discrete wavelet neural network approach in significant wave height forecasting for multistep lead time. Ocean Engineering, 43:32–42. http://​dx.​doi.​org/​10.​1016/​j.​oceaneng.​2012.​01.​017CrossRef
    Deo, M.C., Sridhar, N.C., 1998. Real time wave forecasting using neural networks. Ocean Engineering, 26(3):191–203. http://​dx.​doi.​org/​10.​1016/​S0029-8018(97)10025-7CrossRef
    Deo, M.C., Jha, A., Chaphekar, A.S., et al., 2001. Neural network for wave forecasting. Ocean Engineering, 28(7):889–898. http://​dx.​doi.​org/​10.​1016/​S0029-8018(00)00027-5CrossRef
    Douglas, S.C., 1996. Efficient approximate implementations of the fast affine projection algorithm using orthogonal transforms. IEEE International Conference on Acoustics, Speech, and Signal Processing, Atlanta, USA, 3:1656–1659. http://​dx.​doi.​org/​10.​1109/​ICASSP.​1996.​544123
    Duan, W.Y., Huang, L.M., Han, Y., et al., 2015. A hybrid AR-EMD-SVR model for the short-term forecast of nonlinear and non-stationary ship motion. Journal of Zhejiang University-SCIENCE A (Applied Physics & Engineering), 16(7):562–576. http://​dx.​doi.​org/​10.​1631/​jzus.​A1500040CrossRef
    Engle, R.F., 1982. Autoregressive conditional heteroskedasticity with estimates of the variance of UKinflation. Econometrica, 50(4):987–1008. http://​dx.​doi.​org/​10.​2307/​1912773CrossRef MathSciNet MATH
    Flandrin, P., Rilling, G., Gonçalvés, P., 2004. Empirical mode decomposition as a filter bank. IEEE Signal Processing Letters, 11(2):112–114. http://​dx.​doi.​org/​10.​1109/​LSP.​2003.​821662CrossRef
    Gaur, S., Deo, M.C., 2008. Real-time wave forecasting using genetic programming. Ocean Engineering, 35(11-12): 1166–1172. http://​dx.​doi.​org/​10.​1016/​j.​oceaneng.​2008.​04.​007CrossRef
    Hannan, E.J., 1982. A note on bilinear time series models. Stochastic Processes and Their Applications, 12(2):221–224 http://​dx.​doi.​org/​10.​1016/​0304-4149(82)90044-8CrossRef MathSciNet MATH
    Huang, L.M., Duan, W.Y., Han, Y., et al., 2015. Extending the scope of ARmodel in forecasting non-stationary ship motion by using AR-EMD technique. Journal of Ship Mechanics, 19(9):1033–1049 (in Chinese). http://​dx.​doi.​org/​10.​3969/​j.​issn.​1007-7294.​2015.​09.​002
    Huang, N.E., Wu, Z.H., 2008. A review on Hilbert-Huang transform: method and its applications to geophysical studies. Reviews of Geophysics, 46(2):2007RG000228. http://​dx.​doi.​org/​10.​1029/​2007RG000228
    Huang, N.E., Shen, Z., Long, S.R., et al., 1998. The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 454(1971):903–995. http://​dx.​doi.​org/​10.​1098/​rspa.​1998.​0193CrossRef MathSciNet MATH
    Jain, P., Deo, M.C., 2007. Real-time wave forecasts off the western Indian coast. Applied Ocean Research, 29(1-2): 72–79. http://​dx.​doi.​org/​10.​1016/​j.​apor.​2007.​05.​003CrossRef
    Janssen, P.A.E.M., 2008. Progress in ocean wave forecasting. Journal of Computational Physics, 227(7):3572–3594. http://​dx.​doi.​org/​10.​1016/​j.​jcp.​2007.​04.​029CrossRef MathSciNet MATH
    Kalra, R., Deo, M.C., Kumar, R., et al., 2005. RBF network for spatial mapping of wave heights. Marine Structures, 18(3):289–300. http://​dx.​doi.​org/​10.​1016/​j.​marstruc.​2005.​09.​003CrossRef
    Kamranzad, B., Etemad-Shahidi, A., Kazeminezhad, M.H., 2011. Wave height forecasting in Dayyer, the Persian Gulf. Ocean Engineering, 38(1):248–255. http://​dx.​doi.​org/​10.​1016/​j.​oceaneng.​2010.​10.​004CrossRef
    Kim, D., Kim, K.O., Oh, H.S., 2012. Extending the scope of empirical mode decomposition by smoothing. EURASIP Journal on Advances in Signal Processing, 2012(1):168. http://​dx.​doi.​org/​10.​1186/​1687-6180-2012-168CrossRef MathSciNet
    Komen, G.J., Cavaleri, L., Donelan, M., et al., 1994. Dynamics and Modelling of Ocean Waves. Cambridge University Press, Cambridge. http://​dx.​doi.​org/​10.​1017/​CBO9780511628955​

Li, G., Weiss, G., Mueller, M., et al., 2012. Wave energy converter control by wave prediction and dynamic programming. Renewable Energy, 48:392–403. http://​dx.​doi.​org/​10.​1016/​j.​renene.​2012.​05.​003CrossRef
Londhe, S.N., Panchang, V., 2006. One-day wave forecasts based on artificial neural networks. Journal of Atmospheric and Oceanic Technology, 23(11):1593–1603. http://​dx.​doi.​org/​10.​1175/​JTECH1932.​1CrossRef
Mandal, S., Prabaharan, N., 2010. Ocean wave prediction using numerical and neural network models. The Open Ocean Engineering Journal, 3(1):12–17. http://​dx.​doi.​org/​10.​2174/​1874835X01003010​012CrossRef
Özger, M., 2010. Significant wave height forecasting using wavelet fuzzy logic approach. Ocean Engineering, 37(16):1443–1451. http://​dx.​doi.​org/​10.​1016/​j.​oceaneng.​2010.​07.​009CrossRef
Sandhya, K.G., Balakrishnan Nair, T.M., Bhaskaran, P.K., et al., 2014. Wave forecasting system for operational use and its validation at coastal Puducherry, east coast of India. Ocean Engineering, 80:64–72. http://​dx.​doi.​org/​10.​1016/​j.​oceaneng.​2014.​01.​009CrossRef
Taormina, R., Chau, K.W., 2015. Neural network river forecasting with multi-objective fully informed particle swarm optimization. Journal of Hydroinformatics, 17(1):99–113. http://​dx.​doi.​org/​10.​2166/​hydro.​2014.​116CrossRef
The Wamdi Group, 1988. The WAM model—a third generation ocean wave prediction model. Journal of Physical Oceanography, 18(12):1775–1810. http://​dx.​doi.​org/​10.​ 1175/1520-0485(1988)0181775:TWMTGO2.0.CO;2CrossRef
Tolman, H.L., 2014. User Manual and System Documentation of WAVEWATCH III® Version 4.18. Tech. Note 316, NOAA/NWS/NCEP/MMAB, College Park, MD,USA, p.282.
Tong, H., Lim, K.S., 1980. Threshold autoregressive, limit cycles and cyclical data. Journal of the Royal Statistical Society Series B, 42(3):245–292.MATH
Wang, W.C., Chau, K.W., Xu, D.M., et al., 2015. Improving forecasting accuracy of annual runoff time series using ARIMA based on EEMD decomposition. Water Resources Management, 29(8):2655–2675. http://​dx.​doi.​org/​10.​1007/​s11269-015-0962-6CrossRef
Wu, C.L., Chau, K.W., 2013. Prediction of rainfall time series using modular soft computing methods. Engineering Applications of Artificial Intelligence, 26(3):997–1007. http://​dx.​doi.​org/​10.​1016/​j.​engappai.​2012.​05.​023CrossRef
Wu, Q., Riemenschneider, S.D., 2010. Boundary extension and stop criteria for empirical mode decomposition. Advances in Adaptive Data Analysis, 02(02):157–169. http://​dx.​doi.​org/​10.​1142/​S179353691000043​4CrossRef MathSciNet
Xiong, T., Bao, Y.K., Hu, Z.Y., 2014. Does restraining end effect matter in EMD-based modeling framework for time series prediction? Some experimental evidences. Neurocomputing, 123:174–184. http://​dx.​doi.​org/​10.​1016/​j.​neucom.​2013.​07.​004CrossRef
Zhang, G.Q., Patuwo, B.E., Hu, M.Y., 1998. Forecasting with artificial neural networks: the state of art. International Journal of Forecasting, 14(1):35–62. http://​dx.​doi.​org/​10.​1016/​S0169-2070(97)00044-7CrossRef
Zhang, J., Chu, F., 2005. Real-time modeling and prediction of physiological hand tremor. IEEE International Conference on Acoustics, Speech, and Signal Processing, Philadelphia, USA, 5:v/645-v/648. http://​dx.​doi.​org/​10.​1109/​ICASSP.​2005.​1416386
Zhao, J.P., Huang, D.J., 2001. Mirror extending and circular spline function for empirical mode decomposition method. Journal of Zhejiang University-SCIENCE, 2(3):247–252. http://​dx.​doi.​org/​10.​1631/​jzus.​2001.​0247CrossRef MATH
  • 作者单位:Wen-yang Duan (1)
    Li-min Huang (1)
    Yang Han (1)
    De-tai Huang (1)

    1. Department of Shipbuilding Engineering, Harbin Engineering University, Harbin, 150001, China
  • 刊物类别:Engineering
  • 刊物主题:Physics
    Mechanics, Fluids and Thermodynamics
    Chinese Library of Science
  • 出版者:Zhejiang University Press, co-published with Springer
  • ISSN:1862-1775
  • 文摘
    Accurate wave forecasting with a couple of hours of warning time offers improvements in safety for maritime operation-related activities. Autoregressive (AR) model is an efficient and highly adaptive approach for wave forecasting. However, it is based on linear and stationary theory and hence has limitations in forecasting nonlinear and non-stationary waves. Inspired by the capability of empirical mode decomposition (EMD) technique in handling nonlinear and non-stationary signals, this paper describes the development of a hybrid EMD-AR model for nonlinear and non-stationary wave forecasting. The EMDAR model was developed by coupling an AR model with the EMD technique. Nonlinearity and non-stationarity were overcome by decomposing the wave time series into several simple components for which the AR model is suitable. The EMD-AR model was implemented using measured significant wave height data from the National Data Buoy Center, USA. Prediction results from various locations consistently show that the hybrid EMD-AR model is superior to the AR model. This demonstrates that the EMD technique is effective in processing nonlinear and non-stationary waves. Keywords Wave forecast Nonlinear and non-stationary Autoregressive (AR) model Empirical mode decomposition (EMD) EMD-AR model

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