Chiral Symmetry breaking in Three Dimensional QED
arXiv:0808.2714 · doi:10.1088/1742-6596/150/5/052247
Abstract
Over the past few years three dimensional Quantum Electrodynamics (QED) has attracted a lot of attention, because it may be an effective theory for the underdoped and non-superconducting region of the phase diagram of high cuprate compounds. We present results from lattice simulations of the non-compact version of the theory in order to address the issue of whether chiral symmetry is spontaneously broken when the number of fermion flavours is less than a critical value . Our results provide strong evidence that QED is chirally symmetric for , implying that a pseudogap phase separates the superconducting phase from the antiferromagnetic phase.
4 pages, 3 figures, presented at the 25th international conference on Low Temperature Physics, 6-13 August 2008, Amsterdam
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Cited by in corpus (17)
- On the Phase Structure of Many-Flavor QED
- Chiral Symmetry Breaking, Deconfinement and Entanglement Monotonicity
- Towards Bootstrapping QED
- Anomalous dimensions of monopole operators in three-dimensional quantum electrodynamics
- Critical behavior of the QED-Gross-Neveu-Yukawa model at four loops
- Fermion-induced quantum critical points in two-dimensional Dirac semimetals
- Scaling dimensions in QED from the -expansion
- Two dimensional metallic phases from disordered QED
- Magnetic monopole plasma phase in (2+1)d compact quantum electrodynamics with fermionic matter
- Critical properties of the valence-bond-solid transition in lattice quantum electrodynamics
- Parity Symmetry in QED3
- Effects of Anisotropy in QED3 from Dyson-Schwinger equations in a box
- Chiral symmetry breaking and monopole dynamics in non-compact QED3 coupled to a four-fermi interaction
- A Criterion for the Critical Number of Fermions and Chiral Symmetry Breaking in Anisotropic QED(2+1)
- Bosonization duality in 2+1 dimensions and critical current correlation functions in Chern-Simons Abelian Higgs model
- Stability of QCD3 from the -Expansion
- Critical number of fermions in three-dimensional QED