LOOP-MAC: Learning-Based Multi-Agent Coordination with Guaranteed Local Feasibility in a Virtual Power Plant
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Abstract (arXiv)
By aggregating distributed energy resources (DERs) into a single dispatchable resource, virtual power plants (VPPs) enable the grid to use the flexibility of numerous small-scale DERs. Delivering an aggregate VPP commitment requires multi-agent coordination, where agents manage local DER models and operating constraints while jointly meeting a power commitment within limited communication rounds. Classical distributed optimization is computationally intensive, requiring iterative local optimization and repeated communication to reach consensus. Learning-based methods can accelerate coordination but often lack guarantees of local feasibility and accurate commitment tracking. This paper proposes LOOP-MAC (Learning to Optimize the Optimization Process for Multi-Agent Coordination), a fully decentralized learning-based framework that ensures local feasibility by construction while efficiently reducing the aggregate commitment gap. LOOP-MAC employs a two-stage decision process. Learned coordination uses neural optimizers equipped with a gauge layer to produce locally feasible schedules through a few rounds of message exchange. Local adjustment then rebalances each schedule toward feasible flexibility extremes using a commitment-gap estimate inferred from messages already received. The adjusted schedule remains locally feasible as a convex combination of feasible schedules, and the adjustment requires no additional communication round. On a 100-agent VPP, five communication rounds followed by local adjustment reduce the mean commitment gap from 5.1% to 0.75% of the agents' aggregate absolute power and the optimality gap from 3.93% to 3.07% relative to learned coordination alone. Per-agent online computation takes approximately 1.1 ms, including the adjustment.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 8 of its 53 references that are in the map. First posted on arXiv 27 Oct 2023.
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References · 8
- 2022Learning to Solve Optimization Problems with Hard Linear Constraintscited by 23
- 2016Incentivizing Energy Trading for Interconnected Microgridscited by 7
- 2022Learning Regionally Decentralized AC Optimal Power Flows with ADMMcited by 7
- 2023Empowering Distributed Solutions in Renewable Energy Systems and Grid Optimizationcited by 4
- 2016Distributed coordination of DERs with storage for dynamic economic dispatchcited by 1
- 2021The Powerful Use of AI in the Energy Sector: Intelligent Forecastingcited by 1
- 2023Leveraging Predictions in Power System Frequency Control: an Adaptive Approachcited by 1
- 2023Coordinating Distributed Energy Resources for Reliability can Significantly Reduce Future Distribution Grid Upgrades and Peak Loadcited by 1
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