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A Dynamic Recurrent Adjacency Memory Network for Mixed-Generation Power System Stability Forecasting

arXiv 2511.03746 ↗First posted 2 Nov 2025eess.SY cs.LG cs.SYcited by 0

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Abstract (arXiv)

Modern power systems with high penetration of inverter-based resources exhibit complex dynamic behaviors that challenge the scalability and generalizability of traditional stability assessment methods. This paper presents a dynamic recurrent adjacency memory network (DRAMN) that combines physics-informed analysis with deep learning for real-time power system stability forecasting. The framework employs sliding-window dynamic mode decomposition to construct time-varying, multi-layer adjacency matrices from phasor measurement unit and sensor data to capture system dynamics such as modal participation factors, coupling strengths, phase relationships, and spectral energy distributions. As opposed to processing spatial and temporal dependencies separately, DRAMN integrates graph convolution operations directly within recurrent gating mechanisms, enabling simultaneous modeling of evolving dynamics and temporal dependencies. Extensive validations on modified IEEE 9-bus, 39-bus, and a multi-terminal HVDC network demonstrate high performance, achieving 99.85%, 99.90%, and 99.69% average accuracies, respectively, surpassing all tested benchmarks, including classical machine learning algorithms and recent graph-based models. The framework identifies optimal combinations of measurements that reduce feature dimensionality by 82% without performance degradation. Correlation analysis between dominant measurements for small-signal and transient stability events validates generalizability across different stability phenomena. DRAMN achieves state-of-the-art accuracy while providing enhanced interpretability for power system operators, making it suitable for real-time deployment in modern control centers.

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References · 5

  1. 2017On Convergence of Extended Dynamic Mode Decomposition to the Koopman Operatorcited by 73
  2. 2020Neural Dynamic Mode Decomposition for End-to-End Modeling of Nonlinear Dynamicscited by 9
  3. 2023Revisiting Power Systems Time-domain Simulation Methods and Modelscited by 6
  4. 2025Robust Power System State Estimation using Physics-Informed Neural Networkscited by 4
  5. 2024Learning Noise-Robust Stable Koopman Operator for Control with Hankel DMDcited by 1

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