$\mathrm{SU}(N)\to \mathrm{Z}(N)$ dual superconductor models: the magnetic loop ensemble point of view

Abstract

In this work, we initially discuss some physical properties of effective $\mathrm{SU}(N)\to \mathrm{Z}(N)$ YMH models, emphasizing the important role of valence gluons. Next, we review how adjoint fields are naturally generated as an effective description of "adjoint" loops in $4D$. Finally, we discuss the consequences that can be learnt from this point of view, and briefly comment on some improvements.

14 pages, 7 figures, proceedings of the XII Quark Confinement conference, Thessaloniki, Greece, from 28th August to 4rd September 2016

References in corpus (5)

• Double-winding Wilson loops and monopole confinement mechanisms
• Confinement of quarks and valence gluons in SU(N) Yang-Mills-Higgs models
• Center vortices as sources of Abelian dominance in pure SU(2) Yang-Mills theory
• BPS Z(N) String Tensions, Sine Law and Casimir Scaling and Integrable Field Theories
• Detecting topological sectors in continuum Yang-Mills theory and the fate of BRST symmetry

Cited by in corpus (4)

• 4d ensembles of percolating center vortices and monopole defects: the emergence of flux tubes with N-ality and gluon confinement
• Ensembles of center vortices and chains: Insights from a natural lattice framework
• BPS strings and the stability of the asymptotic Casimir law in adjoint flavor-symmetric YMH models
• Fractional topological charges and the lowest Dirac modes