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Autor principal: Risch, Andreas
Formato: Preprint
Publicado: 2024
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Acceso en línea:https://arxiv.org/abs/2410.02794
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author Risch, Andreas
author_facet Risch, Andreas
contents When designing lattice actions, gauge field smearing is often used in the definition of the lattice Dirac operator. Too much smearing can result in uncontrolled continuum extrapolations as the short distance behaviour of the theory is mutilated, which is a situation to be avoided. As a smearing prescription we focus on the gradient flow formalism as it allows to study both smearing and physical flow simultaneously. We investigate the effect of smearing and physical flow on the scaling towards the continuum limit in pure gauge theory. We focus on the example of Creutz ratios, which provide a measure of the physical forces felt by the fermions. For suitable smearing strengths we further investigate the impact of replacing the Wilson gradient flow by stout smearing.
format Preprint
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institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Gauge field smearing and controlled continuum extrapolations
Risch, Andreas
High Energy Physics - Lattice
When designing lattice actions, gauge field smearing is often used in the definition of the lattice Dirac operator. Too much smearing can result in uncontrolled continuum extrapolations as the short distance behaviour of the theory is mutilated, which is a situation to be avoided. As a smearing prescription we focus on the gradient flow formalism as it allows to study both smearing and physical flow simultaneously. We investigate the effect of smearing and physical flow on the scaling towards the continuum limit in pure gauge theory. We focus on the example of Creutz ratios, which provide a measure of the physical forces felt by the fermions. For suitable smearing strengths we further investigate the impact of replacing the Wilson gradient flow by stout smearing.
title Gauge field smearing and controlled continuum extrapolations
topic High Energy Physics - Lattice
url https://arxiv.org/abs/2410.02794