Arithmer (Japan)

most cited

F_{K} / F_{π}

from Möbius domain-wall fermions solved on gradient-flowed HISQ ensembles

42 citations

1 paper

hep-lat2020★ 42 cited

$F_{K} / F_{π}$ from Möbius domain-wall fermions solved on gradient-flowed HISQ ensembles

Nolan Miller, Henry Monge-Camacho, Chia Cheng Chang +15

We report the results of a lattice quantum chromodynamics calculation of $F_{K} / F_{π}$ using Möbius domain-wall fermions computed on gradient-flowed $N_{f} = 2 + 1 + 1$ highly-improved stagger…

FK​/Fπ​ from Möbius domain-wall fermions solved on gradient-flowed HISQ ensembles

$F_{K} / F_{π}$ from Möbius domain-wall fermions solved on gradient-flowed HISQ ensembles