Deconfinement Phase Transition in a 3D Nonlocal U(1) Lattice Gauge Theory
arXiv:hep-th/0502013 · doi:10.1103/PhysRevLett.94.211601
Abstract
We introduce a 3D compact U(1) lattice gauge theory having nonlocal interactions in the temporal direction, and study its phase structure. The model is relevant for the compact QED and strongly correlated electron systems like the t-J model of cuprates. For a power-law decaying long-range interaction, which simulates the effect of gapless matter fields, a second-order phase transition takes place separating the confinement and deconfinement phases. For an exponentially decaying interaction simulating matter fields with gaps, the system exhibits no signals of a second-order transition.
4 pages, 5 figures, typos corrected
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- Confinement transition in the QED-Gross-Neveu-XY universality class
- Magnetic monopole plasma phase in (2+1)d compact quantum electrodynamics with fermionic matter
- Deconfinement in the presence of a Fermi surface
- Four-dimensional CP U(1) lattice gauge theory for 3D antiferromagnets: Phase structure, gauge bosons and spin liquid
- Phase Structure of a 3D Nonlocal U(1) Gauge Theory: Deconfinement by Gapless Matter Fields
- Existence of Fermion Zero Modes and Deconfinement of Spinons in Quantum Antiferromagnetism resulting from Algebraic Spin Liquid
- Antiferromagnetic, metal-insulator, and superconducting phase transitions in underdoped cuprates: Slave-fermion t-J model in the hopping expansion
- Massless Fermions and the Instanton Dipole Liquid in Compact QED_3
- Conformal field theory and the hot phase of three-dimensional U(1) gauge theory
- Deconfined quantum criticality in the two dimensional Kondo lattice model
- Phase structure of gauge theories for frustrated antiferromagnets in two dimensions
- Phase Structure of Anisotropic Antiferromagnetic Heisenberg Model on Layered Triangular Lattice: Spiral State and Deconfined Spin Liquid
- Three Phases in the 3D Abelian Higgs Model with Nonlocal Gauge Interactions
- Quantum critical phenomena of unconventional superconductors: U(1) gauge model of link Cooper pair