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NSFDirectorate for Mathematical and Physical Sciences

AMPS: Bayesian Physics-Informed Statistical Methods for Modern Power Systems

Active
Institution
University of Washington, WA
Principal investigator
Abel Rodriguez
Funding
$250K
Duration
2025–2028
Open portfolio

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Abstract

Ensuring the reliable and economical production and delivery of electric power is a critical national objective with broad economic and national security implications. Power system modeling plays a key role in enabling these objectives by allowing operators and regulators to accurately simulate how a power grid behaves under different conditions, to design and test control strategies for various grid components, and to predict the impact of changes to the power grid structure, among other tasks. Within this context, data assimilation (DA) and model calibration (MC) tasks, which involve the combination of observations and numerical models, are critical to ensure that predictions from power system models are accurate and useful. This project will have a direct impact on a wide range of fields where “computer models” are used, including atmospheric sciences, oceanography, ecology, astronomy and engineering, among many others. This project aims to develop machine learning tools for data assimilation and model calibration aimed to situations in which the behavior of the underlying system can be described through physical laws encoded in (systems of) ordinary differential equations (ODE), differential algebraic equations (DAE) or partial differential equations (PDE). The techniques are based on Bayesian non-parametric regression methods, where the structure of prior is derived from the system of differential equations describing the underlying system. The main expected outcome of this project is a novel set of tools for DA and MC tasks that: (1) are applicable across a broad spectrum of ODE/DAE/PDE-based systems; (2) allow for proper uncertainty quantification; (3) are endowed with rigorous theoretical guarantees, (4) can be efficiently implemented in practical settings. Hence, the project will expand the toolbox available to scientists and engineers that operate and regulate the U.S. power grid, enhancing the reliability of critical national infrastructure. This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.

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Directorate for Mathematical and Physical SciencesMachine Learning Theoryequationsdifferential equationsdata assimilationassimilationpowerpower gridcritical nationalgrid

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