Model-Informed Generative Adversarial Network (MI-GAN) for Learning Optimal Power Flow

TL;DR

This paper introduces MI-GAN, a novel deep learning framework that integrates optimization models to generate feasible and near-optimal solutions for the complex, uncertain optimal power flow problem in power systems.

Contribution

The paper presents a new MI-GAN framework with feasibility, comparison, and gradient-guided layers, advancing deep learning solutions for uncertain OPF problems.

Findings

Effective in generating feasible solutions

Improves solution optimality and system dynamics handling

Shows promising results on IEEE test systems

Abstract

The optimal power flow (OPF) problem, as a critical component of power system operations, becomes increasingly difficult to solve due to the variability, intermittency, and unpredictability of renewable energy brought to the power system. Although traditional optimization techniques, such as stochastic and robust optimization approaches, could be leveraged to address the OPF problem, in the face of renewable energy uncertainty, i.e., the dynamic coefficients in the optimization model, their effectiveness in dealing with large-scale problems remains limited. As a result, deep learning techniques, such as neural networks, have recently been developed to improve computational efficiency in solving OPF problems with the utilization of data. However, the feasibility and optimality of the solution may not be guaranteed, and the system dynamics cannot be properly addressed as well. In this paper, we propose an optimization model-informed generative adversarial network (MI-GAN) framework to solve OPF under uncertainty. The main contributions are summarized into three aspects: (1) to ensure feasibility and improve optimality of generated solutions, three important layers are proposed: feasibility filter layer, comparison layer, and gradient-guided layer; (2) in the GAN-based framework, an efficient model-informed selector incorporating these three new layers is established; and (3) a new recursive iteration algorithm is also proposed to improve solution optimality and handle the system dynamics. The numerical results on IEEE test systems show that the proposed method is very effective and promising.