Feynman path-integral approach to the QED3 theory of the pseudogap

Abstract

In this work the connection between vortex condensation in a d-wave superconductor and the QED${}_3$ gauge theory of the pseudogap is elucidated. The approach taken circumvents the use of the standard Franz-Tesanovic gauge transformation, borrowing ideas from the path-integral analysis of the Aharonov-Bohm problem. An essential feature of this approach is that gauge-transformations which are prohibited on a particular multiply-connected manifold (e.g. a superconductor with vortices) can be successfully performed on the universal covering space associated with that manifold.

15 pages, 1 Figure. Int. J. Mod. Phys. B 17, 4509 (2003). Minor changes from previous version

References in corpus (2)

• Gauge invariant response functions in Algebraic Fermi liquids
• Gauge (non-)invariant Green functions of Dirac fermions coupled to gauge fields

Cited by in corpus (1)

• Effective theory of vortices in two-dimensional spinless chiral $p$-wave superfluids