From center-vortex ensembles to the confining flux tube
arXiv:2106.04535 · doi:10.3390/universe7080253
Abstract
In this review, we discuss the present status of the description of confining flux tubes in SU(N) pure Yang-Mills theory in terms of ensembles of percolating center vortices. This is based on three main pillars: modelling in the continuum the ensemble components detected in the lattice, the derivation of effective field representations, and contrasting the associated properties with Monte Carlo lattice results. The integration of the present knowledge about these points is essential to get closer to a unified physical picture for confinement. Here, we shall emphasize the last advances, which point to the importance of including the nonoriented center-vortex component and non-Abelian degrees when modelling the center-vortex ensemble measure. These inputs are responsible for the emergence of topological solitons and the possibility of accommodating the asymptotic scaling properties of the confining string tension.
References in corpus (39)
- QCD forces and heavy quark bound states
- Vortices, Instantons and Branes
- Nonabelian Superconductors: Vortices and Confinement in SQCD
- Vortex Strings and Four-Dimensional Gauge Dynamics
- Quark confinement and the bosonic string
- On the relevance of center vortices to QCD
- Moduli Space of Non-Abelian Vortices
- Glueballs and k-strings in SU(N) gauge theories : calculations with improved operators
- Detection of Center Vortices in the Lattice Yang-Mills Vacuum
- Confinement and scaling of the vortex vacuum of SU(2) lattice gauge theory
- Center Projection Vortices in Continuum Yang-Mills Theory
- Center Vortex Model for the Infrared Sector of SU(3) Yang-Mills Theory - Confinement and Deconfinement
- Center Vortices and Monopoles without lattice Gribov copies
- Vortex Structure vs. Monopole Dominance in Abelian-Projected Gauge Theory
- Center vortex model for the infrared sector of Yang-Mills theory - Confinement and Deconfinement
- Topology of Center Vortices
- Observing string breaking with Wilson loops
- The Role of Center Vortices in QCD
- Non-Abelian Vortices in N=1* Gauge Theory
- SU(N) gauge theories in 2+1 dimensions: glueball spectra and k-string tensions
- Distribution of Stress Tensor around Static Quark--Anti-Quark from Yang-Mills Gradient Flow
- Center Vortices and Chiral Symmetry Breaking in SU(2) Lattice Gauge Theory
- Visualisation of Centre Vortex Structure
- Monopole clusters at short and large distances
- Direct Laplacian Center Gauge
- Potentials between static SU(3) sources in the fat-center-vortices model
- Confinement of quarks and valence gluons in SU(N) Yang-Mills-Higgs models
- On the mass of the world-sheet `axion' in SU(N) gauge theories in 3+1 dimensions
- Non-Abelian k-Vortex Dynamics in N=1^* theory and its Gravity Dual
- A Study of Stress-Tensor Distribution around Flux Tube in Abelian-Higgs Model
- Visualisations of coherent centre domains in local Polyakov loops
- The road to solving the Gribov problem of the center vortex model in quantum chromo dynamics
- 3D Yang-Mills confining properties from a non-Abelian ensemble perspective
- Derivation of an Abelian effective model for instanton chains in 3D Yang-Mills theory
- Geometry of percolating monopole clusters
- Effective theory of the D = 3 center vortex ensemble
- Type of dual superconductivity for the Yang--Mills theory
- BPS strings and the stability of the asymptotic Casimir law in adjoint flavor-symmetric YMH models
- Monopoles, Vortices and Strings: Confinement and Deconfinement in 2+1 Dimensions at Weak Coupling
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- The infrared Yang-Mills wave functional due to percolating center vortices
- Ensembles of center vortices and chains: Insights from a natural lattice framework
- Investigation of the ensemble of maximal center gauge
- Prospecting effective Yang-Mills-Higgs models for the asymptotic confining flux tube
- Renormalizability of a first principles Yang-Mills center-vortex ensemble
- Study of the Emergence of a Gluon Mass Scale from Center Vortices Using a Wave-Functional Formalism