3-point functions from twisted mass lattice QCD at small quark masses
arXiv:hep-lat/0510023
Abstract
We show at the example of the matrix element between pion states of a twist-2, non-singlet operator that Wilson twisted mass fermions allow to compute this phenomenologically relevant quantitiy at small pseudo scalar masses of O(270 MeV). In the quenched approximation, we investigate the scaling behaviour of this observable that is derived from a 3-point function by applying two definitions of the critical mass and find a scaling compatible with the expected O(a^2) behaviour in both cases. A combined continuum extrapolations allows to obtain reliable results at small pion masses, which previously could not be explored by lattice QCD simulations.
arXiv comment6 pages, 2 figures, talk presented at Lattice 2005
References in corpus (12)
- QCD Analysis of Polarized Deep Inelastic Data and Parton Distributions
- Parton distributions from deep-inelastic-scattering data
- Pion and Rho Structure Functions from Lattice QCD
- Chirally improving Wilson fermions
- Twisted mass chiral perturbation theory at next-to-leading order
- The phase diagram of twisted mass lattice QCD
- Twisted-mass QCD, O(a) improvement and Wilson chiral perturbation theory
- Quenched Scaling of Wilson twisted mass fermions
- Spectrum of quenched twisted mass lattice QCD at maximal twist
- Non-perturbative Pion Matrix Element of a twist-2 operator from the Lattice
- Light quarks with twisted mass fermions
- Universal continuum limit of non-perturbative lattice non-singlet moment evolution