Center vortex properties in the Laplace center gauge of SU(2) Yang-Mills theory
arXiv:hep-lat/0101010 · doi:10.1016/S0370-2693(01)00318-5
Abstract
Resorting to the the Laplace center gauge (LCG) and to the Maximal-center gauge (MCG), respectively, confining vortices are defined by center projection in either case. Vortex properties are investigated in the continuum limit of SU(2) lattice gauge theory. The vortex (area) density and the density of vortex crossing points are investigated. In the case of MCG, both densities are physical quantities in the continuum limit. By contrast, in the LCG the piercing as well as the crossing points lie dense in the continuum limit. In both cases, an approximate treatment by means of a weakly interacting vortex gas is not appropriate.
reference added, submitted to Phys. Lett. B
Cited by in corpus (15)
- The Confinement Problem in Lattice Gauge Theory
- Exceptional Deconfinement in G(2) Gauge Theory
- Vortex structures in pure SU(3) lattice gauge theory
- Topological Susceptibility of Yang-Mills Center Projection Vortices
- Universality check of Abelian Monopoles
- Once more on the interrelation between Abelian monopoles and P-vortices in SU(2) LGT
- On the spectrum of the Faddeev-Popov operator in topological background fields
- Second order expansions of action functionals of noncommutative gauge theories
- Preconditioning Maximal Center Gauge with Stout Link Smearing in SU(3)
- 4d ensembles of percolating center vortices and monopole defects: the emergence of flux tubes with N-ality and gluon confinement
- Remarks on the Gribov Problem in Direct Maximal Center Gauge
- The Vortex Structure of SU(2) Calorons
- Center Dominance Recovered: Direct Laplacian Center Gauge
- On Nonexistence of Magnetic Charge in Pure Yang-Mills Theories
- Singular gauge potentials and the gluon condensate at zero temperature