Solar Radiation Time Series Prediction
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32804
Solar Radiation Time Series Prediction

Authors: Cameron Hamilton, Walter Potter, Gerrit Hoogenboom, Ronald McClendon, Will Hobbs

Abstract:

A model was constructed to predict the amount of solar radiation that will make contact with the surface of the earth in a given location an hour into the future. This project was supported by the Southern Company to determine at what specific times during a given day of the year solar panels could be relied upon to produce energy in sufficient quantities. Due to their ability as universal function approximators, an artificial neural network was used to estimate the nonlinear pattern of solar radiation, which utilized measurements of weather conditions collected at the Griffin, Georgia weather station as inputs. A number of network configurations and training strategies were utilized, though a multilayer perceptron with a variety of hidden nodes trained with the resilient propagation algorithm consistently yielded the most accurate predictions. In addition, a modeled direct normal irradiance field and adjacent weather station data were used to bolster prediction accuracy. In later trials, the solar radiation field was preprocessed with a discrete wavelet transform with the aim of removing noise from the measurements. The current model provides predictions of solar radiation with a mean square error of 0.0042, though ongoing efforts are being made to further improve the model’s accuracy.

Keywords: Artificial Neural Networks, Resilient Propagation, Solar Radiation, Time Series Forecasting.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1100513

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 2703

References:


[1] Bodri, B. (2001). A neural-network model for earthquake occurrence. Journal of Geodynamics, 32(3), 289-310.
[2] Ball, R. A., Purcell, L. C., & Carey, S. K. (2004). Evaluation of solar radiation prediction models in North America. Agronomy Journal, 96(2), 391-397.
[3] Thornton, P. E., Hasenauer, H., & White, M. A. (2000). Simultaneous estimation of daily solar radiation and humidity from observed temperature and precipitation: an application over complex terrain in Austria. Agricultural and Forest Meteorology, 104(4), 255-271.
[4] Mellit, A., &Pavan, A. M. (2010). A 24-h forecast of solar irradiance using artificial neural network: Application for performance prediction of a grid-connected PV plant at Trieste, Italy. Solar Energy, 84(5), 807- 821.
[5] Elizondo, D., Hoogenboom, G., & McClendon, R. W. (1994). Development of a neural network model to predict daily solar radiation. Agricultural and Forest Meteorology, 71(1), 115-132.
[6] Rehman, S., &Mohandes, M. (2008). Artificial neural network estimation of global solar radiation using air temperature and relative humidity. Energy Policy, 36(2), 571-576.
[7] Hornik, K., Stinchcombe, M., & White, H. (1989). Multilayer feedforward networks are universal approximators. Neural networks, 2(5), 359-366.
[8] Gueymard, C. A. (2003). Direct solar transmittance and irradiance predictions with broadband models. Part I: detailed theoretical performance assessment. Solar Energy, 74(5), 355-379.
[9] Akansu, A. N., & Smith, M. J. (Eds.). (1996). Subband and wavelet transforms: design and applications (No. 340). Springer.
[10] Jensen, A., & la Cour-Harbo, A. (2001). Ripples in mathematics: the discrete wavelet transform. Springer.
[11] Li, B., McClendon, R. W., & Hoogenboom, G. (2004). Spatial interpolation of weather variables for single locations using artificial neural networks. Transactions of the ASAE, 47(2), 629-637.
[12] Richardson, C.W. & Wright, D.A. (1984). WGEN: A model for generating daily weather variables. U.S. Department of Agriculture, Agricultural Research Service, ARS-8, 83.
[13] Hoogenboom, G., Jones, J. W., Wilkens, P. W., Batchelor, W. D., Bowen, W. T., Hunt, L. A., ... & White, J. W. (1994). Crop models. DSSAT version, 3(2), 95-244.
[14] Yang, K., Huang, G. W., &Tamai, N. (2001). A hybrid model for estimating global solar radiation. Solar energy, 70(1), 13-22.
[15] Wong, L. T., & Chow, W. K. (2001). Solar radiation model. Applied Energy, 69(3), 191-224.
[16] Geiger, M., Diabaté, L., Ménard, L., & Wald, L. (2002). A web service for controlling the quality of measurements of global solar irradiation. Solar energy, 73(6), 475-480.
[17] Rigollier, C., Bauer, O., & Wald, L. (2000). On the clear sky model of the ESRA—European Solar Radiation Atlas—with respect to the Heliosat method. Solar energy, 68(1), 33-48.
[18] Badescu, V., Gueymard, C. A., Cheval, S., Oprea, C., Baciu, M., Dumitrescu, A., & Rada, C. (2012). Computing global and diffuse solar hourly irradiation on clear sky. Review and testing of 54 models. Renewable and Sustainable Energy Reviews, 16(3), 1636-1656.
[19] Paoli, C., Voyant, C., Muselli, M., &Nivet, M. L. (2010). Forecasting of preprocessed daily solar radiation time series using neural networks. Solar Energy, 84(12), 2146-2160.
[20] Igel, C. &Hüsken, M. (2000) Improving the Rprop Learning Algorithm. Second International Symposium on Neural Computation (NC 2000), 115-121.
[21] Igel,C. &Hüsken, M. (2003) Empirical Evaluation of the Improved Rprop Learning Algorithm. Neurocomputing 50:105-123.
[22] Connor, J. T., Martin, R. D., & Atlas, L. E. (1994). Recurrent neural networks and robust time series prediction. Neural Networks, IEEE Transactions on, 5(2), 240-254.
[23] Giles, C. L., Lawrence, S., &Tsoi, A. C. (2001). Noisy time series prediction using recurrent neural networks and grammatical inference. Machine learning, 44(1-2), 161-183.
[24] Cheng, E. S., Chen, S., &Mulgrew, B. (1996). Gradient radial basis function networks for nonlinear and nonstationary time series prediction. Neural Networks, IEEE Transactions on, 7(1), 190-194.
[25] Kim, K. J. (2003). Financial time series forecasting using support vector machines. Neurocomputing, 55(1), 307-319.
[26] Thissen, U., Van Brakel, R., De Weijer, A. P., Melssen, W. J., &Buydens, L. M. C. (2003). Using support vector machines for time series prediction. Chemometrics and intelligent laboratory systems, 69(1), 35-49.
[27] Grant, R. H., Hollinger, S. E., Hubbard, K. G., Hoogenboom, G., &Vanderlip, R. L. (2004). Ability to predict daily solar radiation values from interpolated climate records for use in crop simulation models. Agricultural and forest meteorology, 127(1), 65-75.
[28] Zhang, G. P. (2003). Time series forecasting using a hybrid ARIMA and neural network model. Neurocomputing, 50, 159-175.
[29] Ho, S. L., Xie, M., & Goh, T. N. (2002). A comparative study of neural network and Box-Jenkins ARIMA modeling in time series prediction. Computers & Industrial Engineering, 42(2), 371-375.
[30] ÖmerFaruk, D. (2010). A hybrid neural network and ARIMA model for water quality time series prediction. Engineering Applications of Artificial Intelligence, 23(4), 586-594.
[31] Khashei, M., &Bijari, M. (2011). A novel hybridization of artificial neural networks and ARIMA models for time series forecasting. Applied Soft Computing, 11(2), 2664-2675.