Solution of the SU(2) Mandelstam Constraints
arXiv:hep-th/9311126 · doi:10.1016/0370-2693(94)91236-X
Abstract
It is shown how the Mandelstam constraints for an pure lattice gauge theory with physical degrees of freedom may be solved completely in terms of Wilson and Polyakov loop variables and gauge invariant discrete +/-1 variables, thus enabling a manifestly gauge invariant formulation of the theory.
13 pages Latex, preprint CPT-93/P.2963
References in corpus (1)
Cited by in corpus (15)
- SU(2) non-Abelian gauge field theory in one dimension on digital quantum computers
- Loop, String, and Hadron Dynamics in SU(2) Hamiltonian Lattice Gauge Theories
- Harmonic Oscillator Prepotentials in SU(2) Lattice Gauge Theory
- Prepotential formulation of SU(3) lattice gauge theory
- Loop Approach to Lattice Gauge Theories
- Towards a Many-Body Treatment of Hamiltonian Lattice SU(N) Gauge Theory
- Loop States in Lattice Gauge Theories
- SU(2) Lattice Gauge Theory- Local Dynamics on Non-intersecting Electric flux Loops
- Hamiltonians and gauge-invariant Hilbert space for lattice Yang-Mills-like theories with finite gauge group
- Canonical Transformations and Loop Formulation of SU(N) Lattice Gauge Theories
- Mass gap in the weak coupling limit of SU(2) lattice gauge theory
- Towards a dual spin network basis for (3+1)d lattice gauge theories and topological phases
- From Lattice Gauge Theories to Hydrogen Atoms
- Gauge-Invariant Variables and Mandelstam Constraints in SU(2) Gauge Theory
- Entanglement entropy in lattices with non-abelian gauge groups