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Deep Learning-Based Approach for Solving Optimal Power Flow Problems with Flexible Topology

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Opportunity

The increasing integration of renewable energy sources, such as wind and solar power, into power grids has introduced significant variability and uncertainty in power generation. Traditional methods for solving the Optimal Power Flow (OPF) problem, which aims to minimize generation costs while meeting operational constraints, rely on iterative solvers that are computationally intensive and slow. While Deep Neural Networks (DNNs) have shown promise in accelerating OPF solutions, existing approaches are limited by their inability to adapt to changes in grid topology or line admittances without retraining. This inflexibility poses a critical challenge in real-world power systems, where topology changes (e.g., due to line failures or maintenance) and admittance variations (e.g., from temperature fluctuations) are common. The need for a single, adaptable DNN model capable of handling diverse grid configurations without retraining motivates this patent.  

Technology 

This patent introduces a novel Deep OPF Flexible Topology method, which embeds discrete topology variations into a continuous admittance space, enabling a single DNN to solve OPF problems across multiple grid configurations. The key innovation lies in training the DNN to map load inputs and admittance matrices directly to voltage magnitudes and phase angles, which are then used to reconstruct active and reactive power generations via power flow equations. The DNN is trained on a dataset covering a wide range of admittance values (including "on/off" branch statuses) and load conditions, allowing it to generalize across topologies. The method also incorporates a post-processing step to adjust solutions for constraint violations, ensuring feasibility. By eliminating the need for retraining, this approach significantly reduces computational overhead and enhances practicality for dynamic power systems.  

Advantages

  • Scalability: Works for systems ranging from 9-bus to 2000-bus grids.  
  • Efficiency: Achieves speedups of up to 16,335× compared to conventional solvers (e.g., MATPOWER).  
  • Flexibility: Handles both fixed and variable admittances (e.g., ±20% variation) and topology changes (e.g., line outages).  
  • Feasibility: Post-processing ensures solutions meet operational constraints (e.g., voltage limits, branch flows).  
  • Cost-Effectiveness: Reduces training data requirements by 300× compared to per-topology training.  

Applications

  • Renewable Integration: Manages uncertainty in wind/solar generation by enabling fast OPF updates.  
  • Grid Resilience: Supports real-time reconfiguration during outages or contingencies.  
  • Smart Grids: Facilitates adaptive control in microgrids and distributed energy systems.  
  • Operational Planning: Optimizes generation dispatch for varying grid conditions.  
Remarks
IDF: 1497
IP Status
Patent filed
Technology Readiness Level (TRL)
4
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Deep Learning-Based Approach for Solving Optimal Power Flow Problems with Flexible Topology

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