Study and analysis of SARIMA and LSTM in forecasting time series data

自回归积分移动平均 能源消耗 多重共线性 计算机科学 能见度 露点 云量 时间序列 统计 环境科学 气象学 云计算 回归分析 数学 工程类 地理 机器学习 电气工程 操作系统
作者
Ashutosh Kumar Dubey,Abhishek Kumar,Vicente García‐Díaz,Arpit Sharma,Kishan Kanhaiya
出处
期刊:Sustainable Energy Technologies and Assessments [Elsevier]
卷期号:47: 101474-101474 被引量:35
标识
DOI:10.1016/j.seta.2021.101474
摘要

Energy consumption forecasting is essential for smart grid operations as it facilitates electricity demand management and utilities load planning. In this paper data analytics has been presented on the collected smart meter measurement and then predicting the energy consumption on a daily basis using (autoregressive integrated moving average) ARIMA, seasonal ARIMA (SARIMA) and long short-term memory (LSTM). The analysis tends to understand the different factors which influence energy consumption, and assist operators to make decisions accordingly. It is helpful in reducing the outage, and enhancing the situational awareness of power consumption on a daily basis of the smart meters. The relational factors are capable in lowering energy consumption, or rather contributing to the effective consumption of energy units. The parameters used for the result evaluation are various features of the weather features relation in terms of power consumption based on temperature, humidity, cloud cover, visibility, wind speed, UV index and dew point. The results indicate that the energy consumption has a high positive correlation with humidity and high negative correlation with temperature. (Dew point and UV index) and (Cloud cover and Visibility Display) have multicollinearity with temperature and humidity respectively, so, can be discarded. Pressure and Moon Phase have minimal correlation with energy consumption, so, it can also be discarded. Wind speed has low correlation with energy, but it does not show multicollinearity. So, it can be considered for further analysis. Overall LSTM found to be prominent in comparison to ARIMA and SARIMA with the average mean absolute error (MAE) of 0.23.
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