Short-term PV power forecasting based on combined SOM-FCM and KELM method

Qibo LIU , Jun LI

Journal of Measurement Science and Instrumentation ›› 2024, Vol. 15 ›› Issue (2) : 204 -215.

PDF (4257KB)
Journal of Measurement Science and Instrumentation ›› 2024, Vol. 15 ›› Issue (2) :204 -215. DOI: 10.62756/jmsi.1674-8042.2024021
Control theory and technology
research-article

Short-term PV power forecasting based on combined SOM-FCM and KELM method

Author information +
History +
PDF (4257KB)

Abstract

A hybrid forecasting model was proposed to improve the accuracy of short-term photovoltaic (PV) power generation forecasting, which combined the clustering of trained self-organizing map(SOM) network and optimized kernel extreme learning machine(KELM) method. First, a pure SOM was employed to complete the initial partitions of the training data set. Then clustering was executed on the trained SOM network by fuzzy C-means(FCM). Meanwhile, the davies-bouldin index(DBI) was hired to determine the optimal size of clusters. Finally, in each data partition, the regional KELM model was built with the KELM optimized by differential evolution, or the regional linear regression(MR) model was built with the multiple MR using the least square method to complete the coefficient evaluation. In addition, varying local multiple regression model was also proposed based on SOM. The proposed model based on SOM-FCM and KELM was employed to one-hour-ahead PV power forecasting instances of three different solar power plants provided by the GEFCom2014. Compared with other control models, the mean absolute error (MAE) of plant 1 was reduced by 61.41%, that of plant 2 by 60.19%, and that of plant 3 by 58.92%. The root means square errors (RMSE) of plant 1 was reduced by 52.06%, that of plant 2 by 54.56%, and that of plant 3 by 51.43% on average. The forecasting accuracy was significantly improved with the proposed model.

Keywords

photovoltaic power generation / power forecasting / self-organizing map / regional modeling methods / optimized kernel extreme learning machine (KELM) method

Cite this article

Download citation ▾
Qibo LIU, Jun LI. Short-term PV power forecasting based on combined SOM-FCM and KELM method. Journal of Measurement Science and Instrumentation, 2024, 15(2): 204-215 DOI:10.62756/jmsi.1674-8042.2024021

登录浏览全文

4963

注册一个新账户 忘记密码

References

[1]

DAS U K, TEY K S, SEYEDMAHMOUDIAN M, et al. Forecasting of photovoltaic power generation and model optimization: A review. Renewable and Sustainable Energy Reviews, 2018, 81: 912-928.

[2]

SOBRI S, KOOHI-KAMALI S, RAHIM N A. Solar photovoltaic generation forecasting methods: A review. Energy Conversion and Management, 2018, 156: 459-497.

[3]

PAN M, LI C, GAO R, et al. Photovoltaic power forecasting based on a support vector machine with improved ant colony optimization. Journal of Cleaner Production, 2020, 277: 123948.

[4]

LI P, ZHOU K, LU X, et al. A hybrid deep learning model for short-term PV power forecasting. Applied Energy, 2020, 259: 114216.

[5]

YANG Z, MOURSHED M, LIU K, et al. A novel competitive swarm optimized RBF neural network model for short-term solar power generation forecasting. Neurocomputing, 2020, 397: 415-421.

[6]

QU J, QIAN Z, PEI Y. Day-ahead hourly photovoltaic power forecasting using attention-based CNN-LSTM neural network embedded with multiple relevant and target variables prediction pattern. Energy, 2021, 232: 120996.

[7]

FU W, ZHANG K, WANG K, et al. A hybrid approach for multi-step wind speed forecasting based on two-layer decomposition, improved hybrid DE-HHO optimization and KELM. Renewable Energy, 2021, 164: 211-229.

[8]

YE R, DAI Q. MultiTL-KELM: A multi-task learning algorithm for multi-step-ahead time series prediction. Applied Soft Computing, 2019, 79: 227-253.

[9]

XIAO L, SHAO W, JIN F, et al. A self-adaptive kernel extreme learning machine for short-term wind speed forecasting. Applied Soft Computing, 2021, 99: 106917.

[10]

WU S, CHOW T W. Clustering of the self-organizing map using a clustering validity index based on inter-cluster and intra-cluster density. Pattern Recognition, 2004, 37(2): 175-188.

[11]

LEHTOKANGAS M, SAARINEN J, KASKI K, et al. A network of autoregressive processing units for time series modeling. Applied Mathematics and Computation, 1996, 75(2-3): 151-165.

[12]

BARRETO G A, ARAUJO A F R. Identification and control of dynamical systems using the self-organizing map. IEEE Transactions on Neural Networks, 2004, 15(5): 1244-1259.

[13]

SIMON G, LENDASSE A, COTTRELL M, et al. Time series forecasting: Obtaining long term trends with self-organizing maps. Pattern Recognition Letters, 2005, 26(12): 1795-1808.

[14]

SOUZA A H J, BARRETO G A, CORONa F. Regional models: A new approach for nonlinear system identification via clustering of the self-organizing map. Neurocomputing, 2015, 147: 31-46.

[15]

VESANTO J, ALHONIEMI E. Clustering of the self-organizing map. IEEE Transactions on Neural Networks, 2000, 11(3): 586-600.

[16]

HUANG G B, ZHOU H, DING X, et al. Extreme learning machine for regression and multiclass classification. IEEE Transactions on Systems, Man, and Cybernetics, Part B(Cybernetics), 2011, 42(2): 513-529.

[17]

ANDRAS P. Kernel-kohonen networks. International Journal of Neural Systems, 2002, 12(2): 117-135.

[18]

YAN B, XU N, XU L P, et al. An improved partitioning algorithm based on FCM algorithm for extended target tracking in PHD filter. Digital Signal Processing, 2019, 90: 54-70.

[19]

HALKIDI M, BATISTAKIS Y, VAZIRGIANNIS M. On clustering validation techniques. Journal of Intelligent Information Systems, 2001, 17(2): 107-145.

[20]

HONG T, PINSON P, FAN S, et al. Probabilistic energy forecasting: Global energy forecasting competition 2014 and beyond. International Journal of Forecasting, 2016, 32(3): 896-913.

[21]

BHAMMER B, HITZLER P.Perspectives of neural-symbolic integration. Berlin, Heidelberg: Springer, 2007.

[22]

MATIAS T, SOUZA F, ARAÚJO R, et al. Learning of a single-hidden layer feedforward neural network using an optimized extreme learning machine. Neurocomputing, 2014, 129: 428-436.

[23]

ZHU P, ZHU W, HU Q, et al. Subspace clustering guided unsupervised feature selection. Pattern Recognition, 2017, 66: 364-374.

[24]

ZHANG Y, WANG J. GEFCom2014 probabilistic solar power forecasting based on k-nearest neighbor and kernel density estimator//IEEE Power & Energy Society General Meeting, July 26-30, 2015, Denver, Colorado, USA. New York: IEEE. 2015: 1-5.

PDF (4257KB)

60

Accesses

0

Citation

Detail

Sections
Recommended

/