Expanding the Interpolator Basis in the Variational Method to Explicitly Account for Backward Running States
arXiv:1503.02588 · doi:10.1103/PhysRevD.92.034512
Abstract
In this paper, I show that backward (in time) running states can be explicitly accounted for by expanding the interpolator basis in the variational method in lattice QCD. The backward running states can then be removed by choosing an appropriate linear combination of interpolators, which improves the signal significantly. The proof of principle, which also makes use of the Time-Shift Trick (Generalized Pencil-of-Functions method), will be delivered at an example on a lattice close to the physical pion mass.
5 pages, 3 figures, revised version
References in corpus (9)
- On the generalized eigenvalue method for energies and matrix elements in lattice field theory
- Toward the excited isoscalar meson spectrum from lattice QCD
- The Flavor Structure of the Excited Baryon Spectra from Lattice QCD
- Light-cone Distribution Amplitudes of the Nucleon and Negative Parity Nucleon Resonances from Lattice QCD
- Isoscalar mesons upon unbreaking of chiral symmetry
- Axial resonances a1(1260), b1(1235) and their decays from the lattice
- Decay constants of the pion and its excitations on the lattice
- Searching for low-lying multi-particle thresholds in lattice spectroscopy
- Variational method with staggered fermions
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- The Hubbard Model on the Honeycomb Lattice with Hybrid Monte Carlo