Improved update rule for probabilistic computers

Ising machines realized on field-programmable gate arrays are used to solve combinatorial optimization problems. Performance is limited by the speed of the digital clocked arithmetic that is part of the algorithm, so in this study the authors simplify the Ising machine by replacing all arithmetic with a set of look-up tables, while retaining the polynomial scaling of chip resources with problem size. The result is reduction of both resource usage and time to solution by more than an order of magnitude, compared to previous approaches. Future implementations of Ising machines may be inspired by this simplified design.

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Publication Details

Journal
Physical Review Applied
Published
2025-09-26
DOI
https://doi.org/10.1103/t1wc-j7yp
Primary Topic
Quantum Computing Algorithms and Architecture
Type
article
Field-Weighted Citation Impact
0.00
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article

Improved update rule for probabilistic computers

Daniel J. Gauthier, Andrew Rockovich, Gregory P. Lafyatis
Physical Review Applied
Quantum Computing Algorithms and Architecture
article

Improved update rule for probabilistic computers

Daniel J. Gauthier, Andrew Rockovich, Gregory P. Lafyatis
article en

Abstract

Ising machines realized on field-programmable gate arrays are used to solve combinatorial optimization problems. Performance is limited by the speed of the digital clocked arithmetic that is part of the algorithm, so in this study the authors simplify the Ising machine by replacing all arithmetic with a set of look-up tables, while retaining the polynomial scaling of chip resources with problem size. The result is reduction of both resource usage and time to solution by more than an order of magnitude, compared to previous approaches. Future implementations of Ising machines may be inspired by this simplified design.

Physical Review AppliedVol. 24(5)
Columbus Technologies and Services (United States) (US), The Ohio State University (US)
Openalex Percentile: Top 83%
Quantum Computing Algorithms and Architecture
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