English

Proposal for observing the Unruh effect with classical electrodynamics

General Relativity and Quantum Cosmology 2017-04-26 v2 High Energy Physics - Theory Quantum Physics

Abstract

The Unruh effect -- according to which linearly accelerated observers with proper acceleration a= constant in the (no-particle) vacuum state of inertial observers experience a thermal bath of particles with temperature TU=a/(2πkBc)T_U = a \hbar / (2 \pi k_B c) -- has just completed its 40th^{th} anniversary. A 'direct' experimental confirmation of the Unruh effect has been seen with concern because the linear acceleration needed to reach a temperature 1K1 K is of order 1020m/s210^{20} m/s^2. Although the Unruh effect can be rigorously considered as well tested as free quantum field theory itself, it would be satisfying to observe some lab phenomenon which could evidence its existence. Here, we propose a simple experiment reachable under present technology whose result may be directly interpreted in terms of the Unruh thermal bath. Then, instead of waiting for experimentalists to perform the experiment, we use standard classical electrodynamics to anticipate its output and show that it reveals the presence of a thermal bath with temperature TUT_U in the accelerated frame. Unless one is willing to question the validity of classical electrodynamics, this must be seen as a virtual observation of the Unruh effect. Regardless of doubts still raised by some voices, the Unruh effect lives among us.

Keywords

Cite

@article{arxiv.1701.03446,
  title  = {Proposal for observing the Unruh effect with classical electrodynamics},
  author = {Gabriel Cozzella and Andre G. S. Landulfo and George E. A. Matsas and Daniel A. T. Vanzella},
  journal= {arXiv preprint arXiv:1701.03446},
  year   = {2017}
}

Comments

Same as published version except for minor stylistic differences. 7 pages and 2 figures, including Supplemental Material. Title distinct from the original one to comply with editorial request. Overall, original and published versions are the same

R2 v1 2026-06-22T17:48:56.946Z