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Monthly Rainfall Forecasting Using EEMD-SVR Based on Phase-Space Reconstruction
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  • 作者:Qi Ouyang ; Wenxi Lu ; Xin Xin ; Yu Zhang ; Weiguo Cheng ; Ting Yu
  • 关键词:Rainfall forecasting ; Support vector regression ; Ensemble empirical mode decomposition ; Phase ; space reconstruction
  • 刊名:Water Resources Management
  • 出版年:2016
  • 出版时间:May 2016
  • 年:2016
  • 卷:30
  • 期:7
  • 页码:2311-2325
  • 全文大小:736 KB
  • 参考文献:Bao Y, Xiong T, Hu Z (2012) Forecasting Air passenger traffic by support vector machines with ensemble empirical mode decomposition and slope-based method. Discret Dyn Nat Soc 2012:1–12CrossRef
    Baydaroğlu Ö, Koçak K (2014) SVR-based prediction of evaporation combined with chaotic approach. J Hydrol 508:356–363CrossRef
    Box G, Jenkins G (1970) Time series analysis forecasting and control. Holden-Day, San Francisco
    Cao L (1997) Practical method for determining the minimum embedding dimension of a scalar time series. Physica D 110(1–2):43–50CrossRef
    Chau KW, Wu CL, Li YS (2005) Comparison of several flood forecasting models in Yangtze river. J Hydrol Eng 10(6):485–491CrossRef
    Chua LHC, Wong TSW (2011) Runoff forecasting for an asphalt plane by artificial neural networks and comparisons with kinematic wave and autoregressive moving average models. J Hydrol 397(3–4):191–201CrossRef
    Damle C, Yalcin A (2007) Flood prediction using time series data mining. J Hydrol 333(2–4):305–316CrossRef
    Dhanya CT, Nagesh Kumar D (2011a) Predictive uncertainty of chaotic daily streamflow using ensemble wavelet networks approach. Water Resour Res 47:28. doi:10.​1029/​2010wr010173
    Dhanya CT, Nagesh Kumar D (2011b) Multivariate nonlinear ensemble prediction of daily chaotic rainfall with climate inputs. J Hydrol 403(3–4):292–306
    Farajzadeh J, Fakheri Fard A, Lotfi S (2014) Modeling of monthly rainfall and runoff of urmia lake basin using “feed-forward neural network” and “time series analysis” model. Water Resour Indust 7–8:38–48CrossRef
    Feng Q, Wen X, Li J (2015) Wavelet analysis-support vector machine coupled models for monthly rainfall forecasting in arid regions. Water Resour Manag 29:1049–1065. doi:10.​1007/​s11269-014-0860-3 CrossRef
    Frazer AM, Swinney HL (1986) Independent coordinates for strange attractors from mutual information. Phys Rev A 33(2):1134–1140CrossRef
    George J, Janaki L, Parameswaran Gomathy J (2016) Statistical downscaling using local polynomial regression for rainfall predictions – a case study. Water Resour Manag 30:183–193. doi:10.​1007/​s11269-015-1154-0 CrossRef
    Grassberger P, Procaccia I (1983) Measuring the strangeness of strange attractors. Physica D 9(1–2):189–208CrossRef
    Guo Z, Chi D, Wu J, Zhang W (2014) A new wind speed forecasting strategy based on the chaotic time series modelling technique and the apriori algorithm. Energy Convers Manag 84:140–151CrossRef
    He X, Guan H, Zhang X, Simmons CT (2014) A wavelet-based multiple linear regression model for forecasting monthly rainfall. Int J Climatol 34(6):1898–1912CrossRef
    Hong W-C (2008) Rainfall forecasting by technological machine learning models. Appl Math Comput 200(1):41–57CrossRef
    Hong W-C, Pai P-F (2006) Potential assessment of the support vector regression technique in rainfall forecasting. Water Resour Manag 21(2):495–513CrossRef
    Hu J, Wang J, Zeng G (2013a) A hybrid forecasting approach applied to wind speed time series. Renew Energ 60:185–194CrossRef
    Hu Z, Zhang C, Luo G, Teng Z, Jia C (2013b) Characterizing cross-scale chaotic behaviors of the runoff time series in an inland river of central Asia. Quat Int 311:132–139CrossRef
    Huang NE et al (1998) The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis. Proc R Soc London, Ser A 454:903–955CrossRef
    Kaur H, Jothiprakash V (2013) Daily precipitation mapping and forecasting using data driven techniques. Int J Hydrol Sci Technol 3(4):364–377CrossRef
    Kennel MB, Brown R, Abarbanel HDI (1992) Determining embedding dimension for phase-space reconstruction using a geometirc method. Phys Rev A 45:3403–3411CrossRef
    Khan MS, Coulibaly P (2006) Application of support vector machine in lake water level prediction. J Hydrol Eng 11:199–205CrossRef
    Khatibi R et al (2014) Inter-comparison of time series models of lake levels predicted by several modeling strategies. J Hydrol 511:530–545CrossRef
    Kouhi S, Keynia F, Najafi Ravadanegh S (2014) A new short-term load forecast method based on neuro-evolutionary algorithm and chaotic feature selection. Int J Electr Power Energy Syst 62:862–867CrossRef
    Lin G-F, Chen G-R, Wu M-C, Chou Y-C (2009) Effective forecasting of hourly typhoon rainfall using support vector machines. Water Resour Res 45:8. doi:10.​1029/​2009WR007911 CrossRef
    Liong SY, Sivapragasam C (2002) Flood stage forecasting with support vector machines. J Am Water Res Assoc 38(1):173–186CrossRef
    Maheswaran R, Khosa R (2013) Wavelets-based nonlinear model for real-time daily flow forecasting in Krishna river. J Hydroinf 15(3):1022–1041CrossRef
    Maheswaran R, Khosa R (2014) A wavelet-based second order nonlinear model for forecasting monthly rainfall. Water Resour Manag 28:5411–5431. doi:10.​1007/​s11269-014-0809-6
    Ng WW, Panu US, Lennox WC (2007) Chaos based analytical techniques for daily extreme hydrological observations. J Hydrol 342(1–2):17–41CrossRef
    Nourani V, Alizadeh F, Roushangar K (2016) Evaluation of a Two-stage SVM and spatial statistics methods for modeling monthly river suspended sediment load. Water Resour Manag 30:393–407. doi:10.​1007/​s11269-015-1168-7 CrossRef
    Paolo B, Renzo R, Luis GC, Jose DS (1993) Forecasting of short-term rainfall using ARMA models. J Hydrol 144:193–211CrossRef
    Rosenstein MT, Collins JJ, De Luca CJ (1993) A practical method for calculating largest Lyapunov exponents from small data sets. Physica D 65:117–134CrossRef
    Sivakumar B, Jayawardena AW, Fernando TMKG (2002) River flow forecasting: use of phase-space reconstruction and artificial neural networks approaches. J Hydrol 265(1–4):225–245CrossRef
    Sivapragasam C, Liong S-Y, Pasha MFK (2001) Rainfall and runoff forecasting with SSA-SVM approach. J Hydroinf 03(3):141–152
    Solomatine DP, Ostfeld A (2008) Data-driven modelling: some past experiences and new approaches. J Hydroinf 10(1):3–22CrossRef
    Suryanarayana C, Sudheer C, Mahammood V, Panigrahi BK (2014) An integrated wavelet-support vector machine for groundwater level prediction in Visakhapatnam, India. Neurocomputing 14:324–335CrossRef
    Takens F (1981) Detecting strange attractors in turbulence, lectures notes in mathematics. Springer, New York
    Valverde Ramírez MC, de Campos Velho HF, Ferreira NJ (2005) Artificial neural network technique for rainfall forecasting applied to the São Paulo region. J Hydrol 301(1–4):146–162CrossRef
    Vapnik V (1995) The nature of statistical learning theory. Springer, New YorkCrossRef
    Wang T, Zhang M, Yu Q, Zhang H (2012) Comparing the applications of EMD and EEMD on time–frequency analysis of seismic signal. J Appl Geophys 83:29–34CrossRef
    Wang W-c, Xu D-m, K-w C, Chen S (2013) Improved annual rainfall-runoff forecasting using PSO - SVM model based on EEMD. J Hydroinf 15(4):1377–1390CrossRef
    Wu Z, Huang NE (2009) Ensemble empirical mode decomposition: a noise-assisted data analysis method. Adv Adapt Data Analy 1:1–41CrossRef
    Wu J, Long J, Liu M (2015) Evolving RBF neural networks for rainfall prediction using hybrid particle swarm optimization and genetic algorithm. Neurocomputing 148:136–142CrossRef
    Zhang X, Zhou J (2013) Multi-fault diagnosis for rolling element bearings based on ensemble empirical mode decomposition and optimized support vector machines. Mech Syst Signal Process 41(1–2):127–140CrossRef
  • 作者单位:Qi Ouyang (1) (2)
    Wenxi Lu (1) (2)
    Xin Xin (1) (2)
    Yu Zhang (1) (2)
    Weiguo Cheng (1) (2)
    Ting Yu (1) (2)

    1. Key Laboratory of Groundwater Resources and Environment, Ministry of Education, Jilin University, Changchun, 130021, China
    2. College of Environment and Resources, Jilin University, Changchun, 130021, China
  • 刊物类别:Earth and Environmental Science
  • 刊物主题:Earth sciences
    Hydrogeology
    Geotechnical Engineering
    Meteorology and Climatology
    Civil Engineering
    Environment
  • 出版者:Springer Netherlands
  • ISSN:1573-1650
文摘
Rainfall links atmospheric and surficial processes and is one of the most important hydrologic variables. We apply support vector regression (SVR), which has a high generalization capability, to construct a rainfall forecasting model. Before construction of the model, a self-adaptive data analysis methodology called ensemble empirical mode decomposition (EEMD) is used to preprocess a rainfall data series. In addition, the phase-space reconstruction method is implemented to design input vectors for the forecasting model. The proposed hybrid model is applied to forecast the monthly rainfall at a weather station in Changchun, China as a case study. To demonstrate the capacity of the proposed hybrid model, a typical three-layer feed-forward artificial neural network model, an auto-regressive integrated moving average model, and a support vector regression model are constructed. Predictive performance of the models is evaluated based on normalized mean squared error (NMSE), mean absolute percent error (MAPE), Nash–Sutcliffe efficiency (NSE), and the coefficient of correlation (CC). Results indicate that the proposed hybrid model has the lowest NMSE and MAPE values of 0.10 and 14.90, respectively, and the highest NSE and CC values of 0.91 and 0.83, respectively, during the validation period. We conclude that the proposed hybrid model is feasible for monthly rainfall forecast and is better than the models currently in common use.

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