Three-dimensional lattice SU() gauge theories with multiflavor scalar fields in the adjoint representation
arXiv:2106.15152 · doi:10.1103/PhysRevB.104.115166
Abstract
We consider three-dimensional lattice SU() gauge theories with multiflavor () scalar fields in the adjoint representation. We investigate their phase diagram, identify the different Higgs phases with their gauge-symmetry pattern, and determine the nature of the transition lines. In particular, we study the role played by the quartic scalar potential and by the gauge-group representation in determining the Higgs phases and the global and gauge symmetry-breaking patterns characterizing the different transitions. The general arguments are confirmed by numerical analyses of Monte Carlo results for two representative models that are expected to have qualitatively different phase diagrams and Higgs phases. We consider the model with , and with , . This second case is interesting phenomenologically to describe some features of cuprate superconductors.
17 pages, 20 eps figures
References in corpus (14)
- The critical exponents of the superfluid transition in He4
- Monte Carlo study of an improved clock model in three dimensions
- Approaching conformal window of symmetric Landau-Ginzburg models from conformal bootstrap
- Restoring isotropy in a three-dimensional lattice model: The Ising universality class
- Phase diagram, symmetry breaking, and critical behavior of three-dimensional lattice multiflavor scalar chromodynamics
- Higher-charge three-dimensional compact lattice Abelian-Higgs models
- Percolation of Vortices in the 3D Abelian Lattice Higgs Model
- Three-dimensional lattice multiflavor scalar chromodynamics: interplay between global and gauge symmetries
- Lattice gauge theories in the presence of a linear gauge-symmetry breaking
- Criticality of O(N) symmetric models in the presence of discrete gauge symmetries
- Spin-density-wave order in cuprates
- On the spectrum and string tension of U(1) lattice gauge theory in 2+1 dimensions
- Conformal field theory and the hot phase of three-dimensional U(1) gauge theory
- Two-dimensional lattice SU() gauge theories with multiflavor adjoint scalar fields
Cited by in corpus (12)
- Finite-density lattice QCD and sign problem: current status and open problems
- Strong-Field Physics in QED and QCD: From Fundamentals to Applications
- Critical behaviors of lattice U(1) gauge models and three-dimensional Abelian-Higgs gauge field theory
- Phase diagram and Higgs phases of 3D lattice SU(Nc) gauge theories with multiparameter scalar potentials
- In-medium polarization tensor in strong magnetic fields (I): Magneto-birefringence at finite temperature and density
- Three-dimensional Abelian and non-Abelian gauge Higgs theories
- Critical relaxational dynamics at the continuous transitions of three-dimensional spin models with gauge symmetry
- Gauge fixing and gauge correlations in noncompact Abelian gauge models
- Multicomponent gauge-Higgs models with discrete Abelian gauge groups
- Non-compact lattice Higgs model with Abelian discrete gauge groups: phase diagram and gauge symmetry enlargement
- Chiral critical behavior of 3D lattice fermionic models with quartic interactions
- Modified Abelian and SU(2) Wilson theories on a lattice from a non-compact regularization