Hamiltonian cohomological derivation of four-dimensional nonlinear gauge theories
arXiv:hep-th/0206186 · doi:10.1142/S0217751X02006171
Abstract
Consistent couplings among a set of scalar fields, two types of one-forms and a system of two-forms are investigated in the light of the Hamiltonian BRST cohomology, giving a four-dimensional nonlinear gauge theory. The emerging interactions deform the first-class constraints, the Hamiltonian gauge algebra, as well as the reducibility relations.
LaTeX 2.e, 23 pages
Cited by in corpus (11)
- Consistent deformations of dual formulations of linearized gravity: A no-go result
- No Self-Interaction for Two-Column Massless Fields
- Hamiltonian BRST deformation of a class of n-dimensional BF-type theories
- Consistent interactions of dual linearized gravity in D=5: couplings with a topological BF model
- PT-symmetry breaking hamiltonian interactions in BF models
- Couplings of a collection of BF models to matter theories
- Two-dimensional interactions between a BF-type theory and a collection of vector fields
- Four-dimensional couplings among BF and massless Rarita-Schwinger theories: a BRST cohomological approach
- Self-interactions in a topological BF-type model in D=5
- Couplings between a collection of BF models and a set of three-form gauge fields
- On the generalized Freedman-Townsend model