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Accelerate Monte Carlo Simulations with Restricted Boltzmann Machines

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arxiv 1610.02746 v2 pith:GHPXIAIM submitted 2016-10-10 physics.comp-ph cond-mat.str-elstat.ML

classification physics.comp-phcond-mat.str-elstat.ML
keywords boltzmanncarlomachinemonterestrictedideasmodelphysical
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Despite their exceptional flexibility and popularity, the Monte Carlo methods often suffer from slow mixing times for challenging statistical physics problems. We present a general strategy to overcome this difficulty by adopting ideas and techniques from the machine learning community. We fit the unnormalized probability of the physical model to a feedforward neural network and reinterpret the architecture as a restricted Boltzmann machine. Then, exploiting its feature detection ability, we utilize the restricted Boltzmann machine for efficient Monte Carlo updates and to speed up the simulation of the original physical system. We implement these ideas for the Falicov-Kimball model and demonstrate improved acceptance ratio and autocorrelation time near the phase transition point.

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Cited by 3 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Two-dimensional Hyperbolic RNN Neural Quantum State

    quant-ph 2026-06 unverdicted novelty 7.0 of 10

    Lorentz 2DRNN introduces the first 2D hyperbolic NQS and outperforms Euclidean 2DRNN at the 2DTFIM critical point; 1D hyperbolic NQS also tested on reshaped 2D lattices.

  2. New non-Euclidean neural quantum states from hyperbolic Lorentz recurrent architectures

    quant-ph 2026-04 unverdicted novelty 7.0 of 10

    On 100-site Heisenberg J1-J2 and J1-J2-J3 chains, hyperbolic Poincaré/Lorentz RNN and GRU neural quantum states mostly beat Euclidean counterparts; Lorentz RNN wins four of eight settings despite about three times few...

  3. Machine-learning approaches to accelerating lattice simulations

    hep-lat 2025-02 unverdicted

    A review of unbiased machine-learning acceleration methods for lattice field theory, covering flow-based sampling, contour deformations, control variates, and surrogate observables.

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