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Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions

We present a lattice QCD determination of light quark masses with three sea-quark flavours ($N_\mathrm{f}=2+1$). Bare quark masses are known from PCAC relations in the framework of CLS lattice computations with a non-perturbatively improved Wilson-Clover action and a tree-level Symanzik improved gau...

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Detalles Bibliográficos
Autores principales: Bruno, Mattia, Campos, Isabel, Fritzsch, Patrick, Koponen, Jonna, Pena, Carlos, Preti, David, Ramos, Alberto, Vladikas, Anastassios
Lenguaje:eng
Publicado: 2019
Materias:
Acceso en línea:https://dx.doi.org/10.1140/epjc/s10052-020-7698-z
http://cds.cern.ch/record/2702258
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author Bruno, Mattia
Campos, Isabel
Fritzsch, Patrick
Koponen, Jonna
Pena, Carlos
Preti, David
Ramos, Alberto
Vladikas, Anastassios
author_facet Bruno, Mattia
Campos, Isabel
Fritzsch, Patrick
Koponen, Jonna
Pena, Carlos
Preti, David
Ramos, Alberto
Vladikas, Anastassios
author_sort Bruno, Mattia
collection CERN
description We present a lattice QCD determination of light quark masses with three sea-quark flavours ($N_\mathrm{f}=2+1$). Bare quark masses are known from PCAC relations in the framework of CLS lattice computations with a non-perturbatively improved Wilson-Clover action and a tree-level Symanzik improved gauge action. They are fully non-perturbatively improved, including the recently computed Symanzik counter-term $b_{\mathrm{A}} - b_{\mathrm{P}}$. The mass renormalisation at hadronic scales and the renormalisation group running over a wide range of scales are known non-perturbatively in the Schrödinger functional scheme. In the present paper we perform detailed extrapolations to the physical point, obtaining (for the four-flavour theory) $m_{\mathrm{u}/\mathrm{d}}(2~\mathrm{GeV})= 3.54(12)(9)~\mathrm{MeV}$ and $m_{\mathrm{s}}(2~\mathrm{GeV}) = 95.7(2.5)(2.4)~\mathrm{MeV}$ in the $\overline{\mathrm{MS}}$ scheme. For the mass ratio we have $m_{\mathrm{s}}/m_{\mathrm{u}/\mathrm{d}}= 27.0(1.0)(0.4)$. The RGI values in the three-flavour theory are $M_{\mathrm{u}/\mathrm{d}}= 4.70(15)(12)~\mathrm{MeV}$ and $M_{\mathrm{s}}= 127.0(3.1)(3.2)~\mathrm{MeV}$.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2019
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spelling cern-27022582023-04-14T03:10:04Zdoi:10.1140/epjc/s10052-020-7698-zdoi:10.1140/epjc/s10052-020-7698-zhttp://cds.cern.ch/record/2702258engBruno, MattiaCampos, IsabelFritzsch, PatrickKoponen, JonnaPena, CarlosPreti, DavidRamos, AlbertoVladikas, AnastassiosLight quark masses in N_f = 2+1 lattice QCD with Wilson fermionshep-latParticle Physics - LatticeWe present a lattice QCD determination of light quark masses with three sea-quark flavours ($N_\mathrm{f}=2+1$). Bare quark masses are known from PCAC relations in the framework of CLS lattice computations with a non-perturbatively improved Wilson-Clover action and a tree-level Symanzik improved gauge action. They are fully non-perturbatively improved, including the recently computed Symanzik counter-term $b_{\mathrm{A}} - b_{\mathrm{P}}$. The mass renormalisation at hadronic scales and the renormalisation group running over a wide range of scales are known non-perturbatively in the Schrödinger functional scheme. In the present paper we perform detailed extrapolations to the physical point, obtaining (for the four-flavour theory) $m_{\mathrm{u}/\mathrm{d}}(2~\mathrm{GeV})= 3.54(12)(9)~\mathrm{MeV}$ and $m_{\mathrm{s}}(2~\mathrm{GeV}) = 95.7(2.5)(2.4)~\mathrm{MeV}$ in the $\overline{\mathrm{MS}}$ scheme. For the mass ratio we have $m_{\mathrm{s}}/m_{\mathrm{u}/\mathrm{d}}= 27.0(1.0)(0.4)$. The RGI values in the three-flavour theory are $M_{\mathrm{u}/\mathrm{d}}= 4.70(15)(12)~\mathrm{MeV}$ and $M_{\mathrm{s}}= 127.0(3.1)(3.2)~\mathrm{MeV}$.We present a lattice QCD determination of light quark masses with three sea-quark flavours ($N_f = 2+1$). Bare quark masses are known from PCAC relations in the framework of CLS lattice computations with a non-perturbatively improved Wilson-Clover action and a tree-level Symanzik improved gauge action. They are fully non-perturbatively improved, including the recently computed Symanzik counter-term $b_{\rm A} - b_{\rm P}$. The mass renormalisation at hadronic scales and the renormalisation group running over a wide range of scales are known non-perturbatively in the Schr\"odinger functional scheme. In the present paper we perform detailed extrapolations to the physical point, obtaining (for the four-flavour theory) $m_{u/d}(2{\rm GeV}) = 3.54(12)(9)$ MeV and $m_s(2{\rm GeV}) = 95.7(2.5)(2.4)$ MeV in the $\bar{MS}$ scheme. For the mass ratio we have $m_s/m_{u/d} = 27.0(1.0)(0.4)$. The RGI values in the three-flavour theory are $M_{u/d} = 4.70(15)(12)$ MeV and $M_s = 127.0(3.1)(3.2)$ MeV.arXiv:1911.08025CERN-TH-2019-174IFT-UAM/CSIC-19-151KEK-CP-372oai:cds.cern.ch:27022582019-11-18
spellingShingle hep-lat
Particle Physics - Lattice
Bruno, Mattia
Campos, Isabel
Fritzsch, Patrick
Koponen, Jonna
Pena, Carlos
Preti, David
Ramos, Alberto
Vladikas, Anastassios
Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title_full Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title_fullStr Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title_full_unstemmed Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title_short Light quark masses in N_f = 2+1 lattice QCD with Wilson fermions
title_sort light quark masses in n_f = 2+1 lattice qcd with wilson fermions
topic hep-lat
Particle Physics - Lattice
url https://dx.doi.org/10.1140/epjc/s10052-020-7698-z
https://dx.doi.org/10.1140/epjc/s10052-020-7698-z
http://cds.cern.ch/record/2702258
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