Hot Accelerated Qubits: Decoherence, Thermalization, Secular Growth and Reliable Late-time Predictions
Greg Kaplanek, C.P. Burgess

TL;DR
This paper analyzes the late-time behavior of an accelerating qubit coupled to a scalar field, deriving new time-scales and a Lindblad equation to improve understanding of decoherence and thermalization in relativistic quantum systems.
Contribution
It introduces a detailed calculation of late-time evolution, including secular growth resummation, for an accelerating qubit, extending open EFT methods to relativistic quantum information.
Findings
Late-time evolution approaches a thermal state with two distinct time-scales.
Derived a Lindblad equation describing Markovian late-time dynamics.
Resummed secular growth to provide reliable late-time predictions.
Abstract
We compute how an accelerating qubit coupled to a scalar field - i.e. an Unruh-DeWitt detector - evolves in flat space, with an emphasis on its late-time behaviour. When calculable, the qubit evolves towards a thermal state for a field prepared in the Minkowski vacuum, with the approach to this limit controlled by two different time-scales. For a free field we compute both of these as functions of the difference between qubit energy levels, the dimensionless qubit/field coupling constant, the scalar field mass and the qubit's proper acceleration. Both time-scales differ from the Candelas-Deutsch-Sciama transition rate traditionally computed for Unruh-DeWitt detectors, which we show describes the qubit's early-time evolution away from the vacuum rather than its late-time approach to equilibrium. For small enough couplings and sufficiently late times the evolution is Markovian and…
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