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Physics-Informed Graphical Neural Network for Parameter & State Estimations in Power Systems

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arxiv 2102.06349 v1 pith:QERRDGW7 submitted 2021-02-12 cs.LG cs.SYeess.SYphysics.soc-ph

classification cs.LGcs.SYeess.SYphysics.soc-ph
keywords powersystemphysicspower-gnnsystemseffectiveestimationgraphical
verification ladder T0 review T1 audit T2 compute T3 formal

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Parameter Estimation (PE) and State Estimation (SE) are the most wide-spread tasks in the system engineering. They need to be done automatically, fast and frequently, as measurements arrive. Deep Learning (DL) holds the promise of tackling the challenge, however in so far, as PE and SE in power systems is concerned, (a) DL did not win trust of the system operators because of the lack of the physics of electricity based, interpretations and (b) DL remained illusive in the operational regimes were data is scarce. To address this, we present a hybrid scheme which embeds physics modeling of power systems into Graphical Neural Networks (GNN), therefore empowering system operators with a reliable and explainable real-time predictions which can then be used to control the critical infrastructure. To enable progress towards trustworthy DL for PE and SE, we build a physics-informed method, named Power-GNN, which reconstructs physical, thus interpretable, parameters within Effective Power Flow (EPF) models, such as admittances of effective power lines, and NN parameters, representing implicitly unobserved elements of the system. In our experiments, we test the Power-GNN on different realistic power networks, including these with thousands of loads and hundreds of generators. We show that the Power-GNN outperforms vanilla NN scheme unaware of the EPF physics.

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  1. Toolbox for Developing Physics Informed Neural Networks for Power Systems Components

    eess.SY 2025-02 conditional novelty 5.0 of 10

    A new open-source toolbox trains physics-informed neural networks for power system components and demonstrates a 9th-order synchronous machine with AVR and governor, reaching 2.26e-3 mean absolute error with fast inference.

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