The Unruh effect for higher derivative field theory
Article
-
- Overview
-
- Research
-
- Identity
-
- Additional Document Info
-
- View All
-
Overview
abstract
-
We analyse the emergence of the Unruh effect within the context of a field Lagrangian theory associated with the Pais-Uhlenbeck fourth order oscillator model. To this end, we introduce a transformation that brings the Hamiltonian bounded from below and is consistent with PT -symmetric quantum mechanics. We find that, as far as we consider different frequencies within the Pais Uhlenbeck model, a particle together with an antiparticle of different masses are created and may be traced back to the Bogoliubov transformation associated with the interaction between the Unruh-DeWitt detector and the higher derivative scalar field. In contrast, whenever we consider the equal frequencies limit, no particle creation is detected as the pair particle/ antiparticle annihilate each other. Further, following Moschella and Schaeffer, we construct a Poincaré invariant two-point function for the Pais-Uhlenbeck model, which in turn allows us to perform the thermal analysis for any of the emanant particles. © 2017 IOP Publishing Ltd.
publication date
funding provided via
published in
Research
keywords
-
conformal gravity; higher order; Pais-Uhlenbeck; Unruh effect
Identity
Digital Object Identifier (DOI)
Additional Document Info
start page
end page
volume
issue