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This research introduces a hybrid quantum-classical algorithm that applies iterative warm-start Quantum Imaginary-Time Evolution (QITE) to optimize power distribution network reconfiguration, specifically targeting the minimization of active line losses. By utilizing a radiality-preserving branch-exchange encoding informed by classical alternating current power flow models, the method successfully identifies near-optimal configurations on standard benchmark cases while offering strategies to scale toward larger networks. The study demonstrates the practical potential of quantum algorithms in solving complex combinatorial optimization problems within energy infrastructure management.
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Warm-Start Iterative QITE for Distribution Network Reconfiguration via Branch-Exchange Encoding

arXiv2 min read

arXiv:2609.39602v1 Announce Type: new Abstract: We present a hybrid quantum-classical algorithm for distribution network reconfiguration, a combinatorial optimization problem on power distribution networks, that combines a radiality preserving branch-exchange encoding with iterative warm-start quantum imaginary-time evolution to minimize active line losses. The encoding uses a fixed-width binary representation of sequential branch-exchange actions, ensuring that every register outcome decodes to a radial configuration. The quantum subroutine is informed by a surrogate model fit to classically-solved alternating current power flow (ACPF) labels. After a set budget of ACPF solves and circuit samples is exhausted, the algorithm returns the lowest-loss configuration seen. We employ our algorithm on ten test cases, including seven commonly-used benchmark cases and three cases we modified from these and similar standard systems. We include two methods to reduce problem size, which enable extensions of the algorithm to larger networks. We successfully reach minimal-loss configurations for six cases and find configurations with losses from 0.2 percent to 2.18 percent above the reported reference minimal loss for the other four.

Abstract:We present a hybrid quantum-classical algorithm for distribution network reconfiguration, a combinatorial optimization problem on power distribution networks, that combines a radiality preserving branch-exchange encoding with iterative warm-start quantum imaginary-time evolution to minimize active line losses. The encoding uses a fixed-width binary representation of sequential branch-exchange actions, ensuring that every register outcome decodes to a radial configuration. The quantum subroutine is informed by a surrogate model fit to classically-solved alternating current power flow (ACPF) labels. After a set budget of ACPF solves and circuit samples is exhausted, the algorithm returns the lowest-loss configuration seen. We employ our algorithm on ten test cases, including seven commonly-used benchmark cases and three cases we modified from these and similar standard systems. We include two methods to reduce problem size, which enable extensions of the algorithm to larger networks. We successfully reach minimal-loss configurations for six cases and find configurations with losses from 0.2 percent to 2.18 percent above the reported reference minimal loss for the other four.

arXiv:2609.39602 [quant-ph]

(or arXiv:2609.39602v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2609.39602 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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Full text under the publisher's open licence · 255 words

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