Machine Learning for Improved Gas Network Models in Coordinated Energy Systems
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Abstract (arXiv)
The current energy transition promotes the convergence of operation between the power and natural gas systems. In that direction, it becomes paramount to improve the modeling of non-convex natural gas flow dynamics within the coordinated power and gas dispatch. In this work, we propose a neural-network-constrained optimization method which includes a regression model of the Weymouth equation, based on supervised machine learning. The Weymouth equation links gas flow to inlet and outlet pressures for each pipeline via a quadratic equality, which is captured by a neural network. The latter is encoded via a tractable mixed-integer linear program into the set of constraints. In addition, our proposed framework is capable of considering bidirectionality without having recourse to complex and potentially inaccurate convexification approaches. We further enhance our model by introducing a reformulation of the activation function, which improves the computational efficiency. An extensive numerical study based on the real-life Belgian power and gas systems shows that the proposed methodology yields promising results in terms of accuracy and tractability.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 8 of its 32 references that are in the map. First posted on arXiv 26 Sep 2022.
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References · 8
- 2019Predicting AC Optimal Power Flows: Combining Deep Learning and Lagrangian Dual Methodscited by 93
- 2019DeepOPF: A Deep Neural Network Approach for Security-Constrained DC Optimal Power Flowcited by 50
- 2020Neural Networks for Encoding Dynamic Security-Constrained Optimal Power Flowcited by 15
- 2018Statistical Learning For DC Optimal Power Flowcited by 12
- 2016Supervised Learning for Optimal Power Flow as a Real-Time Proxycited by 4
- 2018Convex Relaxations in Power System Optimization: A Brief Introductioncited by 1
- 2019Unit Commitment With Gas Network Awarenesscited by 1
- 2021Moving from Linear to Conic Markets for Electricitycited by 1
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