SYAISPDec 3, 2024

Adaptive Informed Deep Neural Networks for Power Flow Analysis

arXiv:2412.02659v34 citationsh-index: 12International Journal of Electrical Power & Energy Systems
Originality Incremental advance
AI Analysis

This addresses the problem of efficient and accurate power flow analysis for power system operators, though it appears incremental as it builds on existing physics-informed neural network approaches with specific adaptations.

The study tackled power flow analysis in large-scale power systems by introducing PINN4PF, a deep learning architecture that outperformed linear regression and black-box neural network baselines by up to two orders of magnitude in generalization and accuracy across various test systems.

This study introduces PINN4PF, an end-to-end deep learning architecture for power flow (PF) analysis that effectively captures the nonlinear dynamics of large-scale modern power systems. The proposed neural network (NN) architecture consists of two important advancements in the training pipeline: (A) a double-head feed-forward NN that aligns with PF analysis, including an activation function that adjusts to the net active and reactive power injections patterns, and (B) a physics-based loss function that partially incorporates power system topology information through a novel hidden function. The effectiveness of the proposed architecture is illustrated through 4-bus, 15-bus, 290-bus, and 2224-bus test systems and is evaluated against two baselines: a linear regression model (LR) and a black-box NN (MLP). The comparison is based on (i) generalization ability, (ii) robustness, (iii) impact of training dataset size on generalization ability, (iv) accuracy in approximating derived PF quantities (specifically line current, line active power, and line reactive power), and (v) scalability. Results demonstrate that PINN4PF outperforms both baselines across all test systems by up to two orders of magnitude not only in terms of direct criteria, e.g., generalization ability, but also in terms of approximating derived physical quantities.

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