Geometric invariants as detector of Hawking and Unruh effects and quantum field theory in curved space
arXiv:1311.4491 · doi:10.1088/1742-6596/442/1/012069
Abstract
We report on the recent results revealing the presence of geometric invariants in all the phenomena in which vacuum condensates appear and we show that Aharonov--Anandan phase can be used to provide the evidence of phenomena like Hawking and Unruh effects and to test some behavior of quantum field theory in curved space. A very precise quantum thermometer can be also built by using geometric invariants.
7 pags. arXiv admin note: substantial text overlap with arXiv:1311.2892
References in corpus (13)
- Observation of Berry's Phase in a Solid State Qubit
- The Hawking-Unruh phenomenon on graphene
- Weyl-Gauge Symmetry of Graphene
- Neutrino mixing as a source of dark energy
- Dark energy and particle mixing
- Geometric Phase and Non-Adiabatic Effects in an Electronic Harmonic Oscillator
- Geometric phase for an accelerated two-level atom and the Unruh effect
- Neutrino mixing, flavor states and dark energy
- Probing CPT violation in meson mixing by non-cyclic phase
- Non-cyclic phases for neutrino oscillations in quantum field theory
- Gauge theory and two level systems
- Spontaneous Supersymmetry Breaking Induced by Vacuum Condensates
- Vacuum condensates, flavor mixing and spontaneous supersymmetry breaking