Determination of the QCD coupling from the static energy and the free energy
arXiv:1907.11747 · doi:10.1103/PhysRevD.100.114511
Abstract
We present two determinations of the strong coupling \(α_s\). The first one is from the static energy at three-loop accuracy, and may be considered an update of earlier determinations by some of us. The new analysis includes new lattice data at smaller lattice spacings, and reaches distances as short as \(0.0237\,{\rm fm}\). We present a comprehensive and detailed estimate of the error sources that contribute to the uncertainty of the final result, . The second determination is based on lattice data for the singlet free energy at finite temperature up to distances as small as \(0.0081\,{\rm fm}\), from which we obtain .
23 pages, 14 figures,
References in corpus (12)
- The equation of state in (2+1)-flavor QCD
- Highly Improved Staggered Quarks on the Lattice, with Applications to Charm Physics
- The five-loop beta function of Yang-Mills theory with fermions
- High-precision quark masses and QCD coupling from lattice QCD
- The five-loop Beta function for a general gauge group and anomalous dimensions beyond Feynman gauge
- The strong coupling from a nonperturbative determination of the parameter in three-flavor QCD
- The strong running coupling from the gauge sector of Domain Wall lattice QCD with physical quark masses
- The QCD static energy at NNNLL
- Analytic three-loop static potential
- Bottom and Charm Mass determinations from global fits to bound states at NLO
- Extraction of alpha_s from radiative Upsilon(1S) decays
- Evaluating the last missing ingredient for the three-loop quark static potential by differential equations
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