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All-to-all reconfigurability with sparse and higher-order Ising machines

Author

Listed:
  • Srijan Nikhar

    (University of California)

  • Sidharth Kannan

    (University of California)

  • Navid Anjum Aadit

    (University of California)

  • Shuvro Chowdhury

    (University of California)

  • Kerem Y. Camsari

    (University of California)

Abstract

Domain-specific hardware to solve computationally hard optimization problems has generated tremendous excitement. Here, we evaluate probabilistic bit (p-bit) based Ising Machines (IM) on the 3-Regular 3-Exclusive OR Satisfiability (3R3X), as a representative hard optimization problem. We first introduce a multiplexed architecture that emulates all-to-all network functionality while maintaining highly parallelized chromatic Gibbs sampling. We implement this architecture in a single Field-Programmable Gate Array (FPGA) and show that running the adaptive parallel tempering algorithm demonstrates competitive algorithmic and prefactor advantages over alternative IMs by D-Wave, Toshiba, and Fujitsu. We also implement higher-order interactions that lead to better prefactors without changing algorithmic scaling for the XORSAT problem. Even though FPGA implementations of p-bits are still not quite as fast as the best possible greedy algorithms accelerated on Graphics Processing Units (GPU), scaled magnetic versions of p-bit IMs could lead to orders of magnitude improvements over the state of the art for generic optimization.

Suggested Citation

  • Srijan Nikhar & Sidharth Kannan & Navid Anjum Aadit & Shuvro Chowdhury & Kerem Y. Camsari, 2024. "All-to-all reconfigurability with sparse and higher-order Ising machines," Nature Communications, Nature, vol. 15(1), pages 1-11, December.
  • Handle: RePEc:nat:natcom:v:15:y:2024:i:1:d:10.1038_s41467-024-53270-w
    DOI: 10.1038/s41467-024-53270-w
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    References listed on IDEAS

    as
    1. William A. Borders & Ahmed Z. Pervaiz & Shunsuke Fukami & Kerem Y. Camsari & Hideo Ohno & Supriyo Datta, 2019. "Integer factorization using stochastic magnetic tunnel junctions," Nature, Nature, vol. 573(7774), pages 390-393, September.
    2. Tinish Bhattacharya & George H. Hutchinson & Giacomo Pedretti & Xia Sheng & Jim Ignowski & Thomas Vaerenbergh & Ray Beausoleil & John Paul Strachan & Dmitri B. Strukov, 2024. "Computing high-degree polynomial gradients in memory," Nature Communications, Nature, vol. 15(1), pages 1-11, December.
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