Two-flavor lattice QCD simulation in the epsilon-regime with exact chiral symmetry
arXiv:hep-lat/0702003 · doi:10.1103/PhysRevLett.98.172001
Abstract
We perform lattice simulations of two-flavor QCD using Neuberger's overlap fermion, with which the exact chiral symmetry is realized at finite lattice spacings. The epsilon-regime is reached by decreasing the light quark mass down to 3 MeV on a 16^3 32 lattice with a lattice spacing \sim 0.11 fm. We find a good agreement of the low-lying Dirac eigenvalue spectrum with the analytical predictions of the chiral random matrix theory, which reduces to the chiral perturbation theory in the epsilon-regime. The chiral condensate is extracted as Σ(2 GeV) = (251(7)(11) MeV)^3, where the errors are statistical and an estimate of the higher order effects in the epsilon-expansion.
10pages, 4figures
Cited by in corpus (16)
- Finite volume QCD at fixed topological charge
- Local coherence and deflation of the low quark modes in lattice QCD
- Deflation acceleration of lattice QCD simulations
- Topological susceptibility in two-flavor lattice QCD with exact chiral symmetry
- Lattice study of meson correlators in the epsilon-regime of two-flavor QCD
- Parameters of the lowest order chiral Lagrangian from fermion eigenvalues
- First-order restoration of SU(Nf) x SU(Nf) chiral symmetry with large Nf and Electroweak phase transition
- Individual complex Dirac eigenvalue distributions from random matrix theory and comparison to quenched lattice QCD with a quark chemical potential
- Partially quenched chiral perturbation theory in the epsilon-regime
- Finite-volume Correction to the Pion Decay Constant in the Epsilon-Regime
- Polyakov loops and spectral properties of the staggered Dirac operator
- Modeling pion physics in the -regime of two-flavor QCD using strong coupling lattice QED
- QCD with overlap fermions: Running coupling and the 3-loop beta-function
- The complete lowest order chiral Lagrangian from a little box
- Perturbative analysis of the Neuberger-Dirac operator in the Schrödinger functional
- Random Matrix Theory at Nonzero and