Journal article 914 views
Quark masses from lattice QCD at the next-to-leading order
G. Martinelli,
V. Lubicz,
M. Crisafulli,
E. Franco,
Marco Ciuchini,
Chris Allton 
Nuclear Physics B, Volume: 431, Issue: 3, Pages: 667 - 685
Swansea University Author:
Chris Allton
Full text not available from this repository: check for access using links below.
DOI (Published version): 10.1016/0550-3213(94)90218-6
Abstract
Using the results of several quenched lattice simulations, we predict the value of the strange and charm quark masses in the continuum at the next-to-leading order, $m~{\overline{MS}}_s(\mu=2\,\, \rm{GeV})= (127 \pm 18)\,\, \rm{MeV}$ and $m~{\overline{MS}}_{ch}(\mu=2 \,\,\rm{GeV})=(1.47 \pm 0.28)\,\...
| Published in: | Nuclear Physics B |
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| ISSN: | 05503213 |
| Published: |
1994
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| Online Access: |
Check full text
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| URI: | https://cronfa.swan.ac.uk/Record/cronfa28447 |
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| Abstract: |
Using the results of several quenched lattice simulations, we predict the value of the strange and charm quark masses in the continuum at the next-to-leading order, $m~{\overline{MS}}_s(\mu=2\,\, \rm{GeV})= (127 \pm 18)\,\, \rm{MeV}$ and $m~{\overline{MS}}_{ch}(\mu=2 \,\,\rm{GeV})=(1.47 \pm 0.28)\,\, \rm{GeV}$. The errors quoted above have been estimated by taking into account the original statistical error of the lattice results and the uncertainties coming from the matching of the lattice to the continuum theory. A detailed presentation of the relevant formulae at the next-to-leading order and a discussion of the main sources of errors is also presented. |
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| College: |
Faculty of Science and Engineering |
| Issue: |
3 |
| Start Page: |
667 |
| End Page: |
685 |