Geometry of percolating monopole clusters
arXiv:hep-lat/0209075 · doi:10.1016/S0920-5632(03)01645-1
Abstract
We perform detailed measurements of the geometrical characteristics of the percolating cluster of the magnetic monopole currents in the confining phase of the lattice SU(2) gluodynamics. The Maximal Abelian projection is used to define the monopoles. The use of the geometrical language is motivated by recent observations that the full non-Abelian action associated with the monopoles corresponds to point-like particles on the currently available lattices. Scaling behavior of various quantities is observed.
3 pages, 4 figures, Lattice2002(topology)
References in corpus (1)
Cited by in corpus (9)
- From center-vortex ensembles to the confining flux tube
- Matter degrees of freedom and string breaking in Abelian projected quenched SU(2) QCD
- Determination of monopole condensate from monopole action in quenched SU(2) QCD
- Numerical determination of monopole entropy in pure SU(2) QCD
- Coloured loops in 4D and their effective field representation
- Ensembles of center vortices and chains: Insights from a natural lattice framework
- Prospecting effective Yang-Mills-Higgs models for the asymptotic confining flux tube
- Entropy of spatial monopole currents in pure SU(2) QCD at finite temperature
- Thick oriented and nonoriented center-vortex configurations with fractional topological charge lumps