
The work demonstrates that quantum algorithms can efficiently address real‑world wireless resource allocation, potentially increasing 5G network capacity while showcasing a viable NISQ‑scale application.
Efficient spectrum sharing is a cornerstone of 5G performance, especially within the Citizens Broadband Radio Service (CBRS) where multiple base stations compete for limited channels. Traditional allocation methods rely on greedy heuristics or integer linear programming, which can become computationally intensive as network size grows. Quantum optimization has emerged as a promising alternative, offering the potential to explore vast solution spaces more quickly, but standard QAOA formulations often waste resources on invalid configurations due to penalty‑based constraints.
The Korean team’s breakthrough lies in redesigning the QAOA ansatz to stay within the feasible subspace from the outset. By initializing each channel register in a Generalized Dicke state and applying an XY mixer confined to a tensor product of Johnson graphs, the algorithm narrows the effective Hilbert space from roughly 1.68 × 10⁷ states to just 2,916 valid assignments for an eight‑node network. This structural confinement eliminates the need for large penalty terms, accelerates convergence, and delivers a feasibility ratio of 1.0, with conflict levels only one step above the optimal ILP solution. Performance gains hold even when depolarizing noise—characteristic of current NISQ devices—is introduced.
Beyond the immediate technical gains, the study signals a broader shift toward practical quantum applications in telecommunications. The demonstrated robustness suggests that near‑term quantum processors could augment existing spectrum‑management tools, delivering higher throughput and better user experiences without prohibitive hardware demands. Moreover, the approach’s flexibility—encoding both node‑wise and per‑channel constraints—opens pathways for more complex allocation scenarios as 5G evolves toward 6G. As industry stakeholders seek scalable, low‑latency solutions, subspace‑confined QAOA offers a compelling bridge between quantum theory and real‑world network optimization.
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