Learning to Solve the AC-OPF using Sensitivity-Informed Deep Neural Networks
Manish K. Singh, Vassilis Kekatos, and Georgios B. Giannakis

TL;DR
This paper introduces a sensitivity-informed deep neural network (SI-DNN) for predicting AC-OPF solutions, leveraging derivatives to improve data efficiency and generalization in power systems with changing topologies.
Contribution
The work proposes a novel SI-DNN training method that incorporates derivatives of OPF solutions, enhancing accuracy and data efficiency compared to traditional DNNs.
Findings
SI-DNN outperforms conventional DNNs in low-data scenarios.
SI-DNN generalizes better across different network topologies.
The approach is compatible with various OPF solvers.
Abstract
To shift the computational burden from real-time to offline in delay-critical power systems applications, recent works entertain the idea of using a deep neural network (DNN) to predict the solutions of the AC optimal power flow (AC-OPF) once presented load demands. As network topologies may change, training this DNN in a sample-efficient manner becomes a necessity. To improve data efficiency, this work utilizes the fact OPF data are not simple training labels, but constitute the solutions of a parametric optimization problem. We thus advocate training a sensitivity-informed DNN (SI-DNN) to match not only the OPF optimizers, but also their partial derivatives with respect to the OPF parameters (loads). It is shown that the required Jacobian matrices do exist under mild conditions, and can be readily computed from the related primal/dual solutions. The proposed SI-DNN is compatible with…
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Taxonomy
TopicsOptimal Power Flow Distribution · Power System Optimization and Stability · Energy Load and Power Forecasting
