Power Grid Contingency Analysis with Machine Learning: A Brief Survey and Prospects

被引:0
作者
Yang, Sam [1 ,2 ]
Vaagensmith, Bjorn [3 ]
Patra, Deepika [3 ]
机构
[1] Florida State Univ, Ctr Adv Power Syst, Tallahassee, FL 32310 USA
[2] Georgia Inst Technol, Coll Comp, Atlanta, GA 30332 USA
[3] Idaho Natl Lab, Idaho Falls, ID 83415 USA
来源
2020 RESILIENCE WEEK (RWS) | 2020年
关键词
contingency analysis; machine learning; power grid; resilience; SCANN; RANKING; SELECTION; NETWORKS;
D O I
10.1109/rws50334.2020.9241293
中图分类号
学科分类号
摘要
We briefly review previous applications of machine learning (ML) in power grid analyses and introduce our ongoing effort toward developing a generative-adversarial (GA) model for fast and reliable grid contingency analyses. According to our review, the persisting limitation of traditional ML techniques in grid analyses is the need for an exhaustive amount of training data for model generalization and accurate predictions. GA models overcome this limitation by first learning true data distribution from a small training set, from which new samples assimilating true data are generated with some variations. Subsequently, GA models can transfer learn or super-generalize with increased accuracy, that is, accurately predict n - (k + 2) contingencies from a small n - k training set and generated n - (k + 1) data. The joint effort between Idaho National Lab and Florida State University strives to develop a zero-shot and deep learning-based contingency analysis tool, named Smart Contingency Analysis Neural Network (SCANN), by leveraging the aforementioned advantages of GA models. The basic architecture of SCANN stems from the Latent Encoding of Atypical Perturbations network combined with an adversarial network, and it is designed to generate imbalanced power flow data from learned true data distributions for prediction purposes. Here we also introduce the abstract concept of resilience-chaos plots, a new resilience characterization tool proposed to complement SCANN by aiding in the assessment of large amounts of high-order contingency predictions.
引用
收藏
页码:119 / 125
页数:7
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