Lagrangian approach to local symmetries and self-dual model in gauge invariant formulation
arXiv:hep-th/9712099 · doi:10.1142/S0217751X98001980
Abstract
Taking the Stückelberg Lagrangian associated with the abelian self-dual model of P.K. Townsend et al as a starting point, we embed this mixed first- and second-class system into a pure first-class system by following systematically the generalized Hamiltonian approach of Batalin, Fradkin and Tyutin. The resulting Lagrangian possesses an extended gauge invariance and provides a non-trivial example for a general Lagrangian approach to unravelling the full set of local symmetries of a Lagrangian.
LaTeX, 15 pages
Cited by in corpus (6)
- Lagrangian approach to the physical degree of freedom count
- Recursive Construction of Generator for Lagrangian Gauge Symmetries
- Topologically Massive Abelian Gauge Theory From BFT Hamiltonian Embedding of A First-order Theory
- Born-Infeld Chern-Simons Theory: Hamiltonian Embedding, Duality and Bosonization
- Hamiltonian vs Lagrangian Embedding of a Massive Spin-one Theory Involving 2-form Field
- Two different gauge-invariant models in the Lagrangian approach