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Renormalization constants for one-derivative fermion operators in twisted mass QCD by Alexandrou, C.; Constantinou, M.; Korzec, T.; Panagopoulos, H.; Stylianou, F. is a scholarly article available to read on EtoBox.

What is Renormalization constants for one-derivative fermion operators in twisted mass QCD about?

We present perturbative and non-perturbative results on the renormalization constants of the local and one-derivative vector and axial vector operators. Non-perturbative results are obtained using the twistedmassWilson fermion formulation employing two degenerate dynamical quarks and the tree-level Symanzik improved gluon action for pion masses in the range of about 450-260 MeV and at there values of the lattice spacing, namely 0.055 fm, 0.070 fm and 0.089 fm. Subtraction of O(a^2) terms is carried out by performing the perturbative evaluation of these operators at 1- loop and up to O(a^2). The renormalization conditions are defined in the RI'-MOM scheme, for both perturbative and non-perturbative results. The Z-factors, obtained for different values of the renormalization scale, are evolved perturbatively to a reference scale set by the inverse of the lattice spacing. In addition, they are translated to MS-bar at 2 GeV using 3-loop perturbative results for the conversion factors.

Author

Alexandrou, C.; Constantinou, M.; Korzec, T.; Panagopoulos, H.; Stylianou, F.

Published

2010

Language

EN