Topological susceptibility from the twisted mass Dirac operator spectrum
arXiv:1312.5161 · doi:10.1007/JHEP02(2014)119
Abstract
We present results of our computation of the topological susceptibility with and flavours of maximally twisted mass fermions, using the method of spectral projectors. We perform a detailed study of the quark mass dependence and discretization effects. We make an attempt to confront our data with chiral perturbation theory and extract the chiral condensate from the quark mass dependence of the topological susceptibility. We compare the value with the results of our direct computation from the slope of the mode number. We emphasize the role of autocorrelations and the necessity of long Monte Carlo runs to obtain results with good precision. We also show our results for the spectral projector computation of the ratio of renormalization constants .
22 pages, 9 figures, matches JHEP version
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- Topological charge using cooling and the gradient flow
- Topological susceptibility from twisted mass fermions using spectral projectors and the gradient flow
- Topological susceptibility of QCD with dynamical Möbius domain wall fermions
- Interpreting Numerical Measurements in Fixed Topological Sectors
- Extracting hadron masses from fixed topology simulations
- Quark mass anomalous dimension and from the twisted mass Dirac operator spectrum
- Short distance singularities and automatic O() improvement: the cases of the chiral condensate and the topological susceptibility