FPSeq2Q: Fully Parameterized Sequence to Quantile Regression for Net-Load Forecasting With Uncertainty Estimates

被引:25
作者
Faustine, Anthony [1 ,2 ]
Pereira, Lucas [1 ]
机构
[1] Tecn Lisboa, LARSyS, ITI, P-1049001 Lisbon, Portugal
[2] Irish Mfg Res, Dublin D24 WC04, Ireland
关键词
Forecasting; Uncertainty; Predictive models; Probabilistic logic; Renewable energy sources; Load modeling; Additives; Net-load; forecasting; uncertainity; deep neural network; quantile regression; ENERGY; NETWORK;
D O I
10.1109/TSG.2022.3148699
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The increased penetration of Renewable Energy Sources (RES) as part of a decentralized and distributed power system makes net-load forecasting a critical component in the planning and operation of power systems. However, compared to the transmission level, producing accurate short-term net-load forecasts at the distribution level is complex due to the small number of consumers. Moreover, owing to the stochastic nature of RES, it is necessary to quantify the uncertainty of the forecasted net-load at any given time, which is critical for the real-world decision process. This work presents parameterized deep quantile regression for short-term probabilistic net-load forecasting at the distribution level. To be precise, we use a Deep Neural Network (DNN) to learn both the quantile fractions and quantile values of the quantile function. Furthermore, we propose a scoring metric that reflects the trade-off between predictive uncertainty performance and forecast accuracy. We evaluate the proposed techniques on historical real-world data from a low-voltage distribution substation and further assess its robustness when applied in real-time. The experiment's outcomes show that the resulting forecasts from our approach are well-calibrated and provide a desirable trade-off between forecasting accuracies and predictive uncertainty performance that are very robust even when applied in real-time.
引用
收藏
页码:2440 / 2451
页数:12
相关论文
共 65 条
  • [1] Deep-Based Conditional Probability Density Function Forecasting of Residential Loads
    Afrasiabi, Mousa
    Mohammadi, Mohammad
    Rastegar, Mohammad
    Stankovic, Lina
    Afrasiabi, Shahabodin
    Khazaei, Mohammad
    [J]. IEEE TRANSACTIONS ON SMART GRID, 2020, 11 (04) : 3646 - 3657
  • [2] A novel electrical net-load forecasting model based on deep neural networks and wavelet transform integration
    Alipour, Mohammadali
    Aghaei, Jamshid
    Norouzi, Mohammadali
    Niknam, Taher
    Hashemi, Sattar
    Lehtonen, Matti
    [J]. ENERGY, 2020, 205 (205)
  • [3] Statistical Load Forecasting Using Optimal Quantile Regression Random Forest and Risk Assessment Index
    Aprillia, Happy
    Yang, Hong-Tzer
    Huang, Chao-Ming
    [J]. IEEE TRANSACTIONS ON SMART GRID, 2021, 12 (02) : 1467 - 1480
  • [4] Orthogonal Matching Pursuit for Sparse Quantile Regression
    Aravkin, Aleksandr
    Lozano, Aurelie
    Luss, Ronny
    Kambadur, Prabhanjan
    [J]. 2014 IEEE INTERNATIONAL CONFERENCE ON DATA MINING (ICDM), 2014, : 11 - 19
  • [5] Aziz A, 2020, IEEE CONF COMM NETW, DOI 10.1109/PESGM41954.2020.9281964
  • [6] Benabbou L., 2020, P NEUROIPS WORKSH TA, P79
  • [7] Bieshaar M., 2020, ARXIV201005898
  • [8] Probabilistic Forecasting of Regional Net-Load With Conditional Extremes and Gridded NWP
    Browell, Jethro
    Fasiolo, Matteo
    [J]. IEEE TRANSACTIONS ON SMART GRID, 2021, 12 (06) : 5011 - 5019
  • [9] Smart energy management algorithm for load smoothing and peak shaving based on load forecasting of an island's power system
    Chapaloglou, Spyridon
    Nesiadis, Athanasios
    Iliadis, Petros
    Atsonios, Konstantinos
    Nikolopoulos, Nikos
    Grammelis, Panagiotis
    Yiakopoulos, Christos
    Antoniadis, Ioannis
    Kakaras, Emmanuel
    [J]. APPLIED ENERGY, 2019, 238 : 627 - 642
  • [10] Task Agnostic Robust Learning on Corrupt Outputs by Correlation-Guided Mixture Density Networks
    Choi, Sungjoon
    Hong, Sanghoon
    Lee, Kyungjae
    Lim, Sungbin
    [J]. 2020 IEEE/CVF CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR), 2020, : 3871 - 3880