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Learning Constraint Surrogate Model for Two-stage Stochastic Unit Commitment

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arxiv 2509.10246 v1 pith:BSTJRQV5 submitted 2025-09-12 eess.SY cs.SY

classification eess.SYcs.SY
keywords flowmodelpowersurrogateapproachcommitmentconstraintconstraints
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The increasing penetration of renewable energy sources introduces significant uncertainty in power system operations, making traditional deterministic unit commitment approaches computationally expensive. This paper presents a machine learning surrogate modeling approach designed to reformulate the feasible design space of the two-stage stochastic unit commitment (TSUC) problem, reducing its computational complexity. The proposed method uses a support vector machine (SVM) to construct a surrogate model based on the governing equations of the learner. This model replaces the original 2|L| * |S| transmission line flow constraints, where |S| is the number of uncertainty scenarios and |L| is the number of transmission lines with |S| much less than |L|, with a significantly reduced set of 1 * |S| linear inequality constraints. The approach is theoretically grounded in the polyhedral structure of the feasible region under the DC power flow approximation, enabling the transformation of 2|L| line flow limit constraints into a single linear constraint. The surrogate model is trained using data generated from computationally efficient DC optimal power flow simulations. Simulation results on the IEEE 57-bus and 118-bus systems demonstrate SVM halfspace constraint accuracy of 99.72% and 99.88%, respectively, with TSUC computational time reductions of 46% and 31% and negligible generation cost increases (0.63% and 0.88% on average for IEEE 57- and 118-bus systems, respectively). This shows the effectiveness of the proposed approach for practical power system operations under renewable energy uncertainty.

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Cited by 1 Pith paper

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  1. A Survey on Applications of Quantum Computing for Unit Commitment

    quant-ph 2026-01 conditional novelty 2.0 of 10

    A taxonomy of quantum-computing approaches to unit commitment, grouping research into annealing, variational/hybrid, quantum machine learning, and quantum-inspired methods.

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