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Three Topics in Renormalization and Improvement

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arxiv 1103.1323 v2 pith:ODX4CDDF submitted 2011-03-07 hep-lat hep-th

classification hep-lathep-th
keywords massrenormalizationactionlatticepropertiesthreetopicstwisted
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This is an expanded version of lecture notes, delivered at the XCIII Les Houches Summer School (August 2009). Our aim is to present three very specific topics: (i) The consequences of the loss of chiral symmetry in the Wilson lattice regularization of the fermionic action and its recovery in the continuum limit. The treatment of these arguments involves lattice Ward identities. (ii) The definition and properties of mass independent renormalization schemes, which are suitable for a non-perturbative computation of various operator renormalization constants. (iii) The modification of the Wilson fermion action, by the introduction of a chirally twisted mass term (known as twisted mass QCD - tmQCD), which results to improved (re)normalization and scaling properties for physical quantities of interest.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Renormalising vector currents in lattice QCD using momentum-subtraction schemes

    hep-lat 2019-09 accept novelty 6.0 of 10

    Z_V for HISQ vector currents is exact and condensate-free in RI-SMOM and in a modified ratio scheme, but the standard RI'-MOM scheme has O(1%) condensate contamination.

  2. Topology via Spectral Projectors with Staggered Fermions

    hep-lat 2019-08 conditional novelty 6.0 of 10

    A staggered-fermion version of the spectral-projectors definition of topological charge is derived, generalized to all cumulants, and tested against gluonic and overlap results in pure SU(3).

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