Generalization of the Bargmann-Wigner construction for infinite spin fields
arXiv:2303.11852 · doi:10.1134/S0040577923070061
Abstract
We develop a generalization of the Wigner scheme for constructing the relativistic fields corresponding to irreducible representations of the four-dimensional Poincaré group with infinite spin. The fields are parameterized by a vector and an additional commuting vector or spinor variable. The equations of motion for fields of infinite spin are derived in both formulations under consideration.
1+29 pages, v2: typos corrected
References in corpus (7)
- Elementary particles with continuous spin
- Light-cone continuous-spin field in AdS space
- Twistorial and space-time descriptions of massless infinite spin (super)particles and fields
- Towards Lagrangian construction for infinite half-integer spin field
- Off-shell Supersymmetric Continuous Spin Gauge Theory
- On the off-shell superfield Lagrangian formulation of , supersymmetric infinite spin theory
- Light-front description of infinite spin fields in six-dimensional Minkowski space