Recurrence Multilinear Regression Technique for Improving Accuracy of Energy Prediction in Power Systems

被引:1
|
作者
Sias, Quota Alief [1 ]
Gantassi, Rahma [1 ]
Choi, Yonghoon [1 ]
Bae, Jeong Hwan [2 ]
机构
[1] Chonnam Natl Univ, Dept Elect Engn, Gwangju 61186, South Korea
[2] Chonnam Natl Univ, Dept Econ, Gwangju 61186, South Korea
基金
新加坡国家研究基金会;
关键词
energy demand; energy prediction; energy supply; k-means; RMLR; LOAD; PERFORMANCE;
D O I
10.3390/en17205186
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
This paper demonstrates how artificial intelligence can be implemented in order to predict the energy needs of daily households using both multilinear regression (MLR) and single linear regression (SLR) methods. As a basic implementation, the SLR makes use of one input variable, which is the total amount of energy generated as an input. The MLR implementation involves multiple input variables being taken from various energy sources, including gas, coal, geothermal, wind, water, biomass, oil, etc. All of these variables are derived from detailed energy production data from the various energy sources. The purpose of this paper is to demonstrate that it is possible to analyze energy demand and supply directly together as a way to produce a more in-depth analysis. By analyzing energy production data from previous periods of time, a prediction of energy demand can be made. Compared to the SLR implementation, the MLR implementation is found to perform better because it is able to achieve a smaller error value. Furthermore, the forecasting pattern is carried out sequentially based on a periodic pattern, so this paper calls this method the recurrence multilinear regression (RMLR) method. This paper also creates a pre-clustering using the K-Means algorithm before the energy prediction to improve accuracy. Other models such as exponential GPR, sequential XGBoost, and seq2seq LSTM are used for comparison. The prediction results are evaluated by calculating the MAE, RMSE, MAPE, MAPA, and time execution for all models. The simulation results show that the fastest and best model that obtains the smallest error (3.4%) is the RMLR clustered using a weekly pattern period.
引用
收藏
页数:15
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