Perturbative Renormalization Factors of Bilinear Quark Operators for Improved Gluon and Quark Actions in Lattice QCD
arXiv:hep-lat/9802034 · doi:10.1103/PhysRevD.58.074505
Abstract
We calculate one-loop renormalization factors of bilinear quark operators for gluon action including six-link loops and -improved quark action in the limit of massless quark. We find that finite parts of one-loop coefficients of renormalization factors diminish monotonically as either of the coefficients or of the six-link terms are decreased below zero. Detailed numerical results are given, for general values of the clover coefficient, for the tree-level improved gluon action in the Symanzik approach and for the choices suggested by Wilson and by Iwasaki and from renormalization-group analyses. Compared with the case of the standard plaquette gluon action, finite parts of one-loop coefficients are reduced by 10--20% for the Symanzik action, and approximately by a factor two for the renormalization-group improved gluon actions.
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Cited by in corpus (49)
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