Quark confinement and gauge invariant monopoles in SU(2) YM
S. Kato, S. Ito, K. -I. Kondo, T. Murakami, A. Shibata, T. Shinohara
Abstract
We give a short review of recently obtained results on a new lattice formulation of the non-linear change of variables which was once called the Cho--Faddeev--Niemi decomposition in SU(2) Yang-Mills theory. Based on this formulation, we proposed a new gauge-invariant definition of the magnetic monopole current which guarantees the magnetic charge quantization. We also demonstrated the magnetic monopole dominance in the string tension in SU(2) Yang-Mills theory on a lattice. Our formulation enables one to reproduce in the gauge-invariant way remarkable results obtained so far only in the Maximally Abelian gauge.
Create a lesson
Related papers
Long-distance hybrid spin-dependent and hybrid-quarkonium mixing potentials from lattice gauge theory
Vilija de Jonge, Paul Pütz, Antonio Vairo et al.
First-principles determination of anomaly-induced pion decay beyond the chiral limit
Tian Lin, Xu Feng, Lu-Chang Jin et al.
D (K π)27 at the SU(3)-flavour-symmetric point I: Methodology and strong phase determination
Matthew Black, Felix Erben, Maxwell T. Hansen et al.
Bias-Corrected Machine-Learning Estimation of Chiral Condensate Cumulants: A Retrospective Lattice QCD Case Study
Benjamin J. Choi, Hiroshi Ohno, Akio Tomiya
Symmetric Mass Generation for Domain-Wall Fermions
Sho Araki, Hidenori Fukaya, Tetsuya Onogi et al.
Detecting Multiple Phase Transitions in Lattice Systems with Intrinsic Dimensions
Jie Mei, Tetsuo Hatsuda, Mei Huang et al.