Advancements in Power System Optimization and Control

The field of power system optimization and control is moving towards the development of more robust and efficient methods for managing complex power grids. Researchers are exploring innovative approaches to address challenges such as uncertainty, nonlinearity, and scalability in power system operations. Notably, the integration of machine learning and optimization techniques is becoming increasingly popular, enabling the development of more accurate and reliable models for power flow, state estimation, and control. Furthermore, the use of graph neural networks and other advanced algorithms is improving the efficiency and effectiveness of power system optimization and control.

Some noteworthy papers in this area include: The paper on Sparsity-exploiting Gaussian Process for Robust Transient Learning of Power System Dynamics, which develops a robust method for learning and inferring dynamic grid behavior from scarce measurements. The paper on Self-Certifying Primal-Dual Optimization Proxies for Large-Scale Batch Economic Dispatch, which proposes a hybrid solver that leverages duality theory to efficiently bound the optimality gap of predictions. The paper on Learning a Generalized Model for Substation Level Voltage Estimation in Distribution Networks, which presents a hierarchical graph neural network for substation-level voltage estimation that exploits both electrical topology and physical features.

Sources

Sparsity-exploiting Gaussian Process for Robust Transient Learning of Power System Dynamics

Self-Certifying Primal-Dual Optimization Proxies for Large-Scale Batch Economic Dispatch

Learning a Generalized Model for Substation Level Voltage Estimation in Distribution Networks

Residual Correction Models for AC Optimal Power Flow Using DC Optimal Power Flow Solutions

AC Dynamics-aware Trajectory Optimization with Binary Enforcement for Adaptive UFLS Design

Linear State Estimation in Presence of Bounded Uncertainties: A Comparative Analysis

Differentiating Through Power Flow Solutions for Admittance and Topology Control

Admittance Matrix Concentration Inequalities for Understanding Uncertain Power Networks

Graph Analysis to Fully Automate Fault Location Identification in Power Distribution Systems

Time Domain Differential Equation Based Fault Location Identification in Mixed Overhead-Underground Power Distribution Systems

Optimal Kron-based Reduction of Networks (Opti-KRON) for Three-phase Distribution Feeders

Interpolatory Approximations of PMU Data: Dimension Reduction and Pilot Selection

Provably Small Portfolios for Multiobjective Optimization with Application to Subsidized Facility Location

Transferable Graph Learning for Transmission Congestion Management via Busbar Splitting

Learning Optimal Power Flow with Pointwise Constraints

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