Quick search Find article
Quick search
Find article

Then again, how often does the Unruh–DeWitt detector click if we switch it carefully?

Alejandro Satz

Show affiliations


The transition probability in the first-order perturbation theory for an Unruh–DeWitt detector coupled to a massless scalar field in Minkowski space is calculated. It has been shown recently that the conventional iepsilon regularization prescription for the correlation function leads to non-Lorentz invariant results for the transition rate, and a different regularization, involving spatial smearing of the field, has been advocated to replace it. We show that the non-Lorentz invariance arises solely from the assumption of sudden switch-on and switch-off of the detector, and that when the model includes a smooth switching function the results from the conventional regularization are both finite and Lorentz invariant. The sharp switching limit of the model is also discussed, as well as the fall-off properties of the spectrum for large frequencies.


PACS

29.40.-n Radiation detectors

11.10.Gh Renormalization

04.62.+v Quantum fields in curved spacetime

MSC

81T20 Quantum field theory on curved space backgrounds

Subjects

Accelerators, beams and electromagnetism

Nuclear physics

Instrumentation and measurement

Gravitation and cosmology

Particle physics and field theory

Dates

Issue 7 (7 April 2007)

Received 29 November 2006, in final form 7 February 2007

Published 13 March 2007



Users also read

What's this?
This innovative new feature generates a list of articles 'also read' by other users based on them reading the original article. Article abstracts citations and references are all considered and weighted accordingly. We hope that this will help you find relevant papers for your research.

  1. Considerations on the Unruh effect: causality and regularization
  2. How often does the Unruh–DeWitt detector click? Regularization by a spatial profile

View by subject




Export








Please login to access our web services, or create an account if you don't yet have one.

You must have cookies enabled in your web browser to be able to login.

Username
Password

Forgotten your password? Get a new one here.