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    Distributed Quantum Simulation

    Tianfeng Feng1,*, Jue Xu1,*, Wenjun Yu1, Zekun Ye2,3, Penghui Yao2,4,†, and Qi Zhao1,5,‡

    • 1QICI Quantum Information and Computation Initiative, Department of Computer Science, School of Computing and Data Science, The University of Hong Kong, Pokfulam Road, Hong Kong
    • 2State Key Laboratory for Novel Software Technology, Nanjing University, Nanjing 210023, China
    • 3College of Computer and Data Science, Fuzhou University, Fuzhou 350108, China
    • 4Hefei National Laboratory, Hefei 230088, China
    • 5Foresight Quantum, Shanghai 201203, China

    • *These authors contributed equally to this work.
    • †Contact author: phyao1985@gmail.com
    • ‡Contact author: zhaoqi@cs.hku.hk

    Phys. Rev. Lett. 137, 160601 – Published 14 October, 2026

    DOI: https://doi.org/10.1103/zh7p-f7tc

    Abstract

    Quantum simulation is a promising pathway toward practical quantum advantage by simulating large-scale quantum systems. In this Letter, we propose communication-efficient distributed quantum simulation protocols by exploring three quantum simulation algorithms, including the product formula, the truncated Taylor series, and quantum signal processing over a quantum network. Crucially, our protocols significantly reduce the local hardware requirements of individual quantum processing units while ensuring the overall gate complexity does not exceed that of standard monolithic architectures. Our protocols are further shown to be optimal by deriving a lower bound on the quantum communication complexity for distributed quantum simulations with respect to evolution time and the number of distributed quantum processing units. Additionally, our distributed techniques go beyond quantum simulation and are applied to distributed versions of Grover’s algorithm and quantum phase estimation. Our work not only paves the way for achieving a practical quantum advantage by scalable quantum simulation but also enlightens the design of more general distributed architectures across various physical systems for quantum computation.

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