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We determine the parameter c_SW required for O(a)-improvement of the three flavor Wilson fermion action together with the tree-level Symanzik improved gauge action.
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1974
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K. Symanzik, Continuum limit and improved action in lattice theories. 2. O( N N ) nonlinear sigma model in perturbation theory
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M. Lüscher and P. Weisz, On-shell improved lattice gauge theories
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B. Sheikholeslami and R. Wohlert, Improved continuum limit lattice action for QCD with Wilson fermions
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1994
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M. Lüscher, S. Sint, R. Sommer, and P. Weisz, Chiral symmetry and O( a a ) improvement in lattice QCD
1996
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M. Lüscher and P. Weisz, O( a a ) improvement of the axial current in lattice QCD to one loop order of perturbation theory
1996
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M. Lüscher, S. Sint, R. Sommer, P. Weisz, and U. Wolff, Nonperturbative O(a) improvement of lattice QCD
1997
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S. Aoki, R. Frezzotti, and P. Weisz, Computation of the improvement coefficient c(SW) to one loop with improved gluon actions
1999
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M. Hasenbusch, Speeding up the Hybrid-Monte-Carlo algorithm for dynamical fermions
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2004
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CP-PACS, JLQCD
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M. Clark and A. Kennedy, Accelerating dynamical fermion computations using the rational hybrid Monte Carlo (RHMC) algorithm with multiple pseudofermion fields
2007
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M. Lüscher and F. Palombi, Fluctuations and reweighting of the quark determinant on large lattices
2008
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N. Cundy et al., Non-perturbative improvement of stout-smeared three flavour clover fermions
2009
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2001
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M. Hasenbusch and K. Jansen, Speeding up lattice QCD simulations with clover-improved Wilson fermions
2003
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I. P. Omelyan, I. M. Mryglod, and R. Folk, Symplectic analytically integrable decomposition algorithms: classification, derivation, and application to molecular dynamics, quantum and celestial mechanics simulations
2003
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P. Fritzsch and A. Ramos, The gradient flow coupling in the Schrödinger Functional
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2010
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