2019
DOI: 10.1103/physreve.99.042145
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Collectively enhanced thermalization via multiqubit collisions

Abstract: We investigate the evolution of a target qubit caused by its multiple random collisions with N -qubit clusters. Depending on the cluster state, the evolution of the target qubit may correspond to its effective interaction with a thermal bath, a coherent (laser) drive, or a squeezed bath. In cases where the target qubit relaxes to a thermal state its dynamics can exhibit a quantum advantage, whereby the target-qubit temperature can be scaled up proportionally to N 2 and the thermalization time can be shortened … Show more

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Cited by 54 publications
(69 citation statements)
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“…. Note that one recovers the result of [39] when the pair is initialised in the ground state by taking r = 1, giving an amount of steady state coherence equal to C l1 [ρ ss (β B , 1)] = 1/z(β B ) − 1. Nevertheless, we will see in the following that the sign of the coherences is essential, therefore the important quantity in this problem is c. Crucially, the coherences (and therefore c) are strictly positive as soon as r > z(β B ), strictly negative when r < z(β B ), and null when r = z(β B ).…”
Section: Steady State Coherencesmentioning
confidence: 57%
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“…. Note that one recovers the result of [39] when the pair is initialised in the ground state by taking r = 1, giving an amount of steady state coherence equal to C l1 [ρ ss (β B , 1)] = 1/z(β B ) − 1. Nevertheless, we will see in the following that the sign of the coherences is essential, therefore the important quantity in this problem is c. Crucially, the coherences (and therefore c) are strictly positive as soon as r > z(β B ), strictly negative when r < z(β B ), and null when r = z(β B ).…”
Section: Steady State Coherencesmentioning
confidence: 57%
“…The opposite situation is when the atoms are at the same position (or at least confined in a volume much smaller than the emission wavelength λ a = c/ω) and with parallel polarisation, 1 = 2 , so that the two bath operator B 1 and B 2 are equal: the two atoms are effectively indistinguishable to the bath. In such a situation the dissipation is given by the following dynamics [35,39] (still assuming a weak coupling with the bath),…”
Section: Modelmentioning
confidence: 99%
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