Recent developments in chiral gauge theories: Approach of infinitely many fermi fields
arXiv:hep-lat/9311014 · doi:10.1016/0920-5632(94)90322-0
Abstract
I present the recent developments in a specific sub-field of chiral gauge theories on the lattice. This sub-field pertains to the use of infinitely many fermi fields to describe a single chiral field. In this approach, both anomalous and anomaly free theories can be discussed in equal footing. It produces the correct anomaly in the continuum limit. It has the potential to describe fermion number violating processes in the presence of a gauge field background with non-trivial topological charge on a finite lattice.
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References in corpus (4)
Cited by in corpus (14)
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- The domain wall fermion chiral condensate in quenched QCD
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- On the gauge invariant path-integral measure for the overlap Weyl fermions in of SO(10)
- Why is the mission impossible? -- Decoupling the mirror Ginsparg-Wilson fermions in the lattice models for two-dimensional abelian chiral gauge theories
- Solving the local cohomology problem in U(1) chiral gauge theories within a finite lattice
- Domain wall fermion zero modes on classical topological backgrounds
- A simple construction of fermion measure term in U(1) chiral lattice gauge theories with exact gauge invariance
- Fermion-scalar interactions with domain wall fermions
- A construction of the Glashow-Weinberg-Salam model on the lattice with exact gauge invariance
- A numerical solution to the local cohomology problem in U(1) chiral gauge theories
- Gribov Copy and Complex Phase of Chiral Determinant