1. The stress-energy tensor of an Unruh-DeWitt detector
- Author
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Perche, T. Rick, Pitelli, J. P. M., and Vanzella, Daniel A. T.
- Subjects
Quantum Physics ,General Relativity and Quantum Cosmology ,High Energy Physics - Theory - Abstract
We propose a model for a finite-size particle detector, which allows us to derive its stress-energy tensor. This tensor is obtained from a covariant Lagrangian that describes not only the quantum field that models the detector, $\phi_{\text{d}}$, but also the systems responsible for its localization: a complex scalar field, $\psi_{\text{c}}$, and a perfect fluid. The local interaction between the detector and the complex field ensures the square integrability of the detector modes, while the fluid serves to define the spatial profile of $\psi_{\text{c}}$, localizing it in space. We then demonstrate that, under very general conditions, the resulting energy tensor -- incorporating all components of the system -- is physically reasonable and satisfies the energy conditions., Comment: 11 pages, 7 figures, revtex 4.2
- Published
- 2024