123 research outputs found

    Static Qˉ\bar{Q}-QQ Potential from Nf=2N_f=2 Dynamical Domain-Wall QCD

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    We calculate the static quark and anti-quark potential both in quenched and two-flavor dynamical quark lattice QCD using DBW2 gauge and domain-wall quark actions. Lattice spacings from Sommer scale are determined. We find (i) mixing of excited states is different in between quenched and dynamical, (ii) lattice spacing ar0amρa_{r_0}\sim a_{m_{\rho}} in dynamical and (iii) coefficient of Coulomb term being αNf=0<αNf=2\alpha_{N_f=0}<\alpha_{N_f=2} at a1a^{-1}\sim 2 GeV.Comment: Talk presented at Lattice2004(spectrum), Fermilab, June 21-26, 200

    B_K from Two-flavor Dynamical Domain Wall Fermions

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    We report preliminary results from an ongoing calculation of BKB_K for Nf=2N_f=2 dynamical QCD with domain wall fermions. Simulations have been done with three dynamical quark masses on 163×3216^3 \times 32 volumes with Ls=12L_s = 12, where the lattice spacing is a1=1.81(6)a^{-1} = 1.81(6) GeV. Using measurements on 70\sim 70 lattices for each dynamical mass and extrapolating \mdyn=\mval to the kaon point, we find BKMSˉ(μ=2GeV)=0.503(20)B_K^{\rm \bar{MS}}(\mu=2{\rm GeV}) = 0.503(20).Comment: Lattice2003(matrix), 3 pages, 2 figure

    Lattice Gross-Neveu model with domain-wall fermions

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    We investigate the two-dimensional lattice Gross-Neveu model, using the domain-wall fermion formulation, as a toy model of lattice QCD. We study features of the phase diagram related to the mechanism of chiral symmetry restoration, and find that the parity-broken phase (Aoki phase) exists for finite extent in the extra dimension (NsN_s). We also find that O(a) scaling violation terms vanishes in the limit of NsN_s\to\infty.Comment: LATTICE99 (Chiral Fermions), 3 pages, 4 figure

    Improving chiral property of domain-wall fermions by reweighting method

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    The reweighting method is applied to improve the chiral property of domain-wall fermions. One way to achieve this is to enlarge LsL_s, the size of fifth dimension, which controls the size of the induced chiral symmetry breaking. While this is a type of reweighting method for shifting the action parameter, it seems non-trivial since this reweighting means change of the five dimensional lattice volume. In this report, we address issues in this direction of reweighting and evaluate its effectiveness.Comment: 7 pages, talk presented at The XXVII International Symposium on Lattice Field Theory, July 26-31 2009, Peking University, Beijing, Chin
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