Some comments on Laplacian gauge fixing

Abstract

Laplacian gauge fixing was introduced to find a unique representative of the gauge orbit, which on the lattice could be implemented by a ``finite'' algorithm. What was still lacking was a perturbative formulation of this gauge, which will be presented here. However, renormalizability is still to be demonstrated. For torodial and spherical geometries a detailed comparison with the Landau (or Coulomb) gauge will be made.

Contribution to Lattice '94, 3 pages PostScript

References in corpus (3)

• Gauge Fixing on the Lattice without Ambiguity
• Zooming-in on the SU(2) fundamental domain
• Almost Gauge Invariant Lattice Actions for Chiral Gauge Theories, using Laplacian Gauge Fixing

Cited by in corpus (8)

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• The Gluon Propagator without lattice Gribov copies
• Quark propagator in Landau and Laplacian gauges with overlap fermions
• Magnetic monopoles vs. Hopf defects in the Laplacian (Abelian) gauge
• Modified iterative versus Laplacian Landau gauge in compact U(1) theory
• Quark propagator from an improved staggered action in Laplacian and Landau gauges