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Benchmarking exchange-only control of a 48-spin singlet manifold

Hrl Quantum TeamMicrosoft Collaborators Stephen Carr Matt W. Abbitt Michael Abraham Edwin Acuna I. Alverado Carter Andrews Hussein Anton Katherine M. Beech Aaron J. Bluestone J. Blumoff M. Borselli Brydon Boyd J. Boyer Peter G. Brewer Steven L. Brown Joseph D. Broz Tyler A. Cain John B. Carpenter F. Carter Brittany Carter M. Chambers J. M. Chappell Kevin C. Chen Edward H. Chen M. D. Choi Matthew N. H. Chow Justin E. Christensen A. Chronister A. Clapper Michaelyn Cornelius Gregory M. Crosswhite Stanislav Culaclii Erik S. Daniel Dominic Daprano J.-F. David Chip Elliott K. Eng Colin P. Feeney David J. Fialkow D. Finestone Bryan H. Fong Richie Fu Zachary A. Geiger B. Greene Rafael Guerra-Fuentes H. K. Gurgenian Alex Hamill B. Hardesty Jim W. Harrington A. Hirman D. Hitko Silas Hoffman Dominic Holloman Daniel R. Hulbert J. Hundley C. A. Jackson Paul C. Jerger B. Johnson A. Jones M. Jura Adour V. Kabakian Tyler E. Keating J. Kerckhoff A. Kiselev P. Krantz T. Ladd S. Lakdawala Elias Lawson-Fox Alwina R. Liu Dwight R. Luhman M. Macias T. Macioce Ryan M. Martin Daniela Matić Gavin C. Mazur R. McGeehan Olivia C. Means Austin Meyer Samuel Mumford T. Niknejad R. O'Neil Andrew Pan Winston Pouse E. Prophet M. Reed Marcus Rentie Alec Roberson Zechariah Rogers Golam Sabbir Spencer Sager Christopher D. Sanborn Jonathan Sánchez R. H. Sarmiento C. Schnaible Coleen Scott Aaron Smith D. E. Smith J. Soash Kevin Staley An-Jhih Su Bo Sun C. Swank Noah Swimmer Charles Tahan Bryan J. Thomas Y. Torres Alan Tran Ivan Tran J. V. van Meter F. Vartanian John Samuel Venker D. Volya A. Wagner D. Ward A. Weinstein A. Wessels Thomas V. Westrick Evan T. White R. White Parker Williams C. Wilson Courtney P. Wilt M. Wingert Clifford S. YoungSciortino Andrew Ziegler
Oct 2026 · 0 citations · 37 references
Physics

Abstract

Exchange-only quantum computing benefits from high fidelity and straightforward control afforded by the exchange interaction. However, independently controllable qubits must be encoded into subsystems of at least three electron spins, restricting computation to only a fraction of the available spin Hilbert space. The remaining states are treated as leakage and used only transiently in gate sequences. By contrast, a quantitative, system-wide measure of exchange-only performance can exploit the full available Hilbert space, including states conventionally treated as leakage. Here, we apply this approach to arrays of up to 48 electron spins, accessing a total-spin-zero Hilbert space with dimension exceeding $2^{40}$. Measurements of out-of-time-order correlators (OTOCs) reveal rich scrambling dynamics and demonstrate access to regimes relevant to quantum computational advantage. Using generalized forms of cross-entropy and mirror randomized benchmarking, we also assess the aggregate performance of the full exchange-only system per fundamental two-body interaction: the two-spin exchange. We obtain an effective system-level error of $3 \times 10^{-4}$ per exchange, incorporating the complete experimental control sequence and all associated noise sources. This value is up to an order of magnitude lower than those reported from comparable benchmarks on other platforms at the time of writing.

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