2018
DOI: 10.1038/s41598-018-32989-9
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Creating a switchable optical cavity with controllable quantum-state mapping between two modes

Abstract: We describe how an ensemble of four-level atoms in the diamond-type configuration can be applied to create a fully controllable effective coupling between two cavity modes. The diamond-type configuration allows one to use a bimodal cavity that supports modes of different frequencies or different circular polarisations, because each mode is coupled only to its own transition. This system can be used for mapping a quantum state of one cavity mode onto the other mode on demand. Additionally, it can serve as a fas… Show more

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Cited by 7 publications
(2 citation statements)
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“…We start, in figure 11, with a lambda atom which has two transitions coupled to two cavity modes that make up a qubit, and we add a classical field to allow a return to the original atomic state |a . (This system is similar to the two-mode, two-classical field 'diamond' scheme of reference [46].) For our system, we will adiabatically eliminate levels |b and |c from the interaction under the conditions Δ 1 , Δ 2 g ab 1 , g bc 2 , Ω/2, Δ 3 (see appendix D) to find the effective detuning…”
Section: Single Qubit Gatesmentioning
confidence: 99%
“…We start, in figure 11, with a lambda atom which has two transitions coupled to two cavity modes that make up a qubit, and we add a classical field to allow a return to the original atomic state |a . (This system is similar to the two-mode, two-classical field 'diamond' scheme of reference [46].) For our system, we will adiabatically eliminate levels |b and |c from the interaction under the conditions Δ 1 , Δ 2 g ab 1 , g bc 2 , Ω/2, Δ 3 (see appendix D) to find the effective detuning…”
Section: Single Qubit Gatesmentioning
confidence: 99%
“…The concept of rotation-time symmetry was previously introduced only in fermionic systems [39][40][41]. However, bosonic systems are currently a topic of intense research [21,36,[42][43][44][45][46][47] due to being a promising platform for gain and loss engineering in physical experiments [3]. We demonstrate that RT invariance allows a given system to have a real energy spectrum, which becomes singular, as a result of a RT -symmetry phase transition.…”
Section: Introductionmentioning
confidence: 97%