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Incentivising Demand Side Response through Discount Scheduling using Hybrid Quantum Optimization

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arxiv 2309.05502 v2 pith:JFLHNEIG submitted 2023-09-11 quant-ph math.OC

classification quant-phmath.OC
keywords consumersdemanddiscounthybridquantumclassicalelectricityproblem
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Demand Side Response (DSR) is a strategy that enables consumers to actively participate in managing electricity demand. It aims to alleviate strain on the grid during high demand and promote a more balanced and efficient use of (renewable) electricity resources. We implement DSR through discount scheduling, which involves offering discrete price incentives to consumers to adjust their electricity consumption patterns to times when their local energy mix consists of more renewable energy. Since we tailor the discounts to individual customers' consumption, the Discount Scheduling Problem (DSP) becomes a large combinatorial optimization task. Consequently, we adopt a hybrid quantum computing approach, using D-Wave's Leap Hybrid Cloud. We benchmark Leap against Gurobi, a classical Mixed Integer optimizer in terms of solution quality at fixed runtime and fairness in terms of discount allocation. Furthermore, we propose a large-scale decomposition algorithm/heuristic for the DSP, applied with either quantum or classical computers running the subroutines, which significantly reduces the problem size while maintaining solution quality. Using synthetic data generated from real-world data, we observe that the classical decomposition method obtains the best overall \newp{solution quality for problem sizes up to 3200 consumers, however, the hybrid quantum approach provides more evenly distributed discounts across consumers.

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Cited by 2 Pith papers

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  1. Reducing QUBO Density by Factoring Out Semi-Symmetries

    quant-ph 2024-12 conditional novelty 6.0 of 10

    Semi-symmetries in QUBO matrices can be factored into ancilla qubits, reducing couplings and QAOA depth by up to 45% while preserving the ground state if the anchoring parameter is large enough.

  2. Optimizing Sensor Redundancy in Sequential Decision-Making Problems

    cs.RO 2024-12 conditional novelty 6.0 of 10

    SensorOpt formulates backup sensor selection for RL policies as a budget-constrained QUBO using a second-order return approximation, and finds near-optimal configurations with Tabu Search.

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