SPLGMLDec 28, 2019

Short-Term Load Forecasting Using AMI Data

arXiv:1912.12479v531 citations
Originality Incremental advance
AI Analysis

This addresses the problem of efficient power sector operation by providing a scalable forecasting method, though it appears incremental as it builds on matrix factorization techniques.

The paper tackles short-term load forecasting at fine granularities like individual households, proposing a method called Forecasting using Matrix Factorization (FMF) that uses only historical smart meter data and works at any temporal or spatial level. It demonstrates that FMF significantly outperforms state-of-the-art methods on three benchmark datasets and has substantially lower computational complexity.

Accurate short-term load forecasting is essential for the efficient operation of the power sector. Forecasting load at a fine granularity such as hourly loads of individual households is challenging due to higher volatility and inherent stochasticity. At the aggregate levels, such as monthly load at a grid, the uncertainties and fluctuations are averaged out; hence predicting load is more straightforward. This paper proposes a method called Forecasting using Matrix Factorization (\textsc{fmf}) for short-term load forecasting (\textsc{stlf}). \textsc{fmf} only utilizes historical data from consumers' smart meters to forecast future loads (does not use any non-calendar attributes, consumers' demographics or activity patterns information, etc.) and can be applied to any locality. A prominent feature of \textsc{fmf} is that it works at any level of user-specified granularity, both in the temporal (from a single hour to days) and spatial dimensions (a single household to groups of consumers). We empirically evaluate \textsc{fmf} on three benchmark datasets and demonstrate that it significantly outperforms the state-of-the-art methods in terms of load forecasting. The computational complexity of \textsc{fmf} is also substantially less than known methods for \textsc{stlf} such as long short-term memory neural networks, random forest, support vector machines, and regression trees.

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