mlsanityData to 7 Oct 2026

Operator Learning for Power Systems Simulation

arXiv 2510.09704 ↗First posted 9 Oct 2025cs.LGcited by 0

Not on the map. Why?

Abstract (arXiv)

Time domain simulation, i.e., modeling the system's evolution over time, is a crucial tool for studying and enhancing power system stability and dynamic performance. However, these simulations become computationally intractable for renewable-penetrated grids, due to the small simulation time step required to capture renewable energy resources' ultra-fast dynamic phenomena in the range of 1-50 microseconds. This creates a critical need for solutions that are both fast and scalable, posing a major barrier for the stable integration of renewable energy resources and thus climate change mitigation. This paper explores operator learning, a family of machine learning methods that learn mappings between functions, as a surrogate model for these costly simulations. The paper investigates, for the first time, the fundamental concept of simulation time step-invariance, which enables models trained on coarse time steps to generalize to fine-resolution dynamics. Three operator learning methods are benchmarked on a simple test system that, while not incorporating practical complexities of renewable-penetrated grids, serves as a first proof-of-concept to demonstrate the viability of time step-invariance. Models are evaluated on (i) zero-shot super-resolution, where training is performed on a coarse simulation time step and inference is performed at super-resolution, and (ii) generalization between stable and unstable dynamic regimes. This work addresses a key challenge in the integration of renewable energy for the mitigation of climate change by benchmarking operator learning methods to model physical systems.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 10 of its 24 references that are in the map. First posted on arXiv 9 Oct 2025.

Builds on

10 of 24 references.

References · 10

  1. 2018Neural Ordinary Differential Equationscited by 3,733
  2. 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,806
  3. 2019Optuna: A Next-generation Hyperparameter Optimization Frameworkcited by 2,455
  4. 2019DeepONet: Learning nonlinear operators for identifying differential equations based on the universal approximation theorem of operatorscited by 1,965
  5. 2023Neural Operators for Accelerating Scientific Simulations and Designcited by 218
  6. 2023Towards Foundation Models for Scientific Machine Learning: Characterizing Scaling and Transfer Behaviorcited by 128
  7. 2023Multi-Grid Tensorized Fourier Neural Operator for High-Resolution PDEscited by 66
  8. 2022DeepONet-Grid-UQ: A Trustworthy Deep Operator Framework for Predicting the Power Grid's Post-Fault Trajectoriescited by 30
  9. 2016Intelligent Time-Adaptive Transient Stability Assessment Systemcited by 12
  10. 2024Acceleration of Power System Dynamic Simulations using a Deep Equilibrium Layer and Neural ODE Surrogatecited by 2

Built on by

Not cited yet.