Gauge Invariances in the Proca model
A S Vytheeswaran
Abstract
We show that the abelian Proca model, which is gauge non-invariant with second class constraints can be converted into gauge theories with first class constraints. The method used, which we call Gauge Unfixing employs a projection operator defined in the original phase space. This operator can be constructed in more than one way, and so we get more than one gauge theory. Two such gauge theories are the Stuckelberg theory, and the theory of Maxwell field interacting with an antisymmetric tensor field. We also show that the application of the projection operator does not affect the Lorentz invariance of this model.
Create a lesson
Related papers
Horizon exchange and the universal all-spin response of Kerr
Pierre Vanhove
Hecke Relations from Self-Duality
Justin Kaidi
Weyl Rescalings: A First Order Approach
L. Andrianopoli, J. Zanelli
Interpolating between 4d N= 1 SCFT supercurrent multiplet anomalies
Pantelis Panopoulos, Ioannis Papadimitriou
Crossover from Schwarzian dynamics to rotational soft modes in near-extremal Lovelock black holes
Ankit Anand, Aditya Singh, Kimet Jusufi
Fortuitous BMN Operators from Multiple Cores
Robert de Mello Koch, Sarthak Duary, Minkyoo Kim et al.