Tuning the Riemannian Manifold Hybrid Monte Carlo with Fermions

The Riemannian Manifold HMC (RMHMC) is designed to tackle critical slowing down by utilizing a rational function of the SU(3) gauge covariant laplace operator in place of the canonical mass term in the HMC algorithm. The RMHMC has been demonstrated to be effective at increasing the rate of change of long-distance modes. We present the results of the recent studies done to tune the algorithm and improve its efficiency.

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Publication Details

Published
2025-02-10
DOI
https://doi.org/10.22323/1.466.0045
Citations
2
Primary Topic
Theoretical and Computational Physics
Type
article
Field-Weighted Citation Impact
2.52

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article

Tuning the Riemannian Manifold Hybrid Monte Carlo with Fermions

Peter Boyle, Norman H. Christ, Christoph Lehner, Chulwoo Jung et al.
2 citations
Theoretical and Computational Physics
2.52
article

Tuning the Riemannian Manifold Hybrid Monte Carlo with Fermions

Peter Boyle, Norman H. Christ, Christoph Lehner, Chulwoo Jung, Sarah Fields
article en
2 citations

Abstract

The Riemannian Manifold HMC (RMHMC) is designed to tackle critical slowing down by utilizing a rational function of the SU(3) gauge covariant laplace operator in place of the canonical mass term in the HMC algorithm. The RMHMC has been demonstrated to be effective at increasing the rate of change of long-distance modes. We present the results of the recent studies done to tune the algorithm and improve its efficiency.

National Science Foundation, U.S. Department of Energy, Office of Science, Oak Ridge National Laboratory
Openalex Percentile: Top 13%
Theoretical and Computational Physics
2.52
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