$\mathcal{P}\mathcal{T}$-symmetric slowing-down of decoherence
Bart{\l}omiej Gardas, Sebastian Deffner, Avadh Saxena

TL;DR
This paper demonstrates that $ ext{PT}$-symmetric interactions in open quantum systems can significantly slow down decoherence, with explicit models and experimental relevance discussed.
Contribution
It provides a detailed analysis of $ ext{PT}$-symmetric dephasing dynamics and explains the mechanism behind the critical slowing down of decoherence in such systems.
Findings
$ ext{PT}$-symmetric systems exhibit purely dephasing, unital dynamics.
Explicit quantum canonical transformation for the dynamical map.
Experimental realization with $ ext{PT}$-symmetric qubits in optical setups.
Abstract
We investigate -symmetric quantum systems ultra-weakly coupled to an environment. We find that such open systems evolve under -symmetric, purely dephasing and unital dynamics. The dynamical map describing the evolution is then determined explicitly using a quantum canonical transformation. Furthermore, we provide an explanation of why -symmetric dephasing type interactions lead to \emph{critical slowing down of decoherence}. This effect is further exemplified with an experimentally relevant system -- a -symmetric qubit easily realizable, \emph{e.g.}, in optical or microcavity experiments.
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