Single-photon-level light storage with distributed Rydberg excitations in cold atoms
Hanxiao Zhang , Jinhui Wu , M. Artoni , G. C. La Rocca
Front. Phys. ›› 2022, Vol. 17 ›› Issue (2) : 22502
Single-photon-level light storage with distributed Rydberg excitations in cold atoms
We present an improved version of the superatom (SA) model to examine the slow-light dynamics of a few-photons signal field in cold Rydberg atoms with van der Waals (vdW) interactions. A main feature of this version is that it promises consistent estimations on total Rydberg excitations based on dynamic equations of SAs or atoms. We consider two specific cases in which the incident signal field contains more photons with a smaller detuning or less photons with a larger detuning so as to realize the single-photon-level light storage. It is found that vdW interactions play a significant role even for the slow-light dynamics of a single-photon signal field as distributed Rydberg excitations are inevitable in the picture of dark-state polariton. Moreover, the stored (retrieved) signal field exhibits a clearly asymmetric (more symmetric) profile because its leading and trailing edges undergo different (identical) traveling journeys, and higher storage/retrieval efficiencies with well preserved profiles apply only to weaker and well detuned signal fields. These findings are crucial to understand the nontrivial interplay of single-photon-level light storage and distributed Rydberg excitations.
few-photons light storage / distributed Rydberg excitation / cold Rydberg atom / improved superatom model
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Here and in what follows we choose Oas the expectation value of operator O^ by removing its hat. |
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This quantity is usually called blockade radius and will reduce to Rb=(C6γe/|Ωc|2)1/6 in the case of δ=0 while to Rb=(C6δ/|Ωc|2)1/6 inthe case of δ≫γe. |
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This conclusion holds also for the attractive vdW interactions denoted by a negative C6 and thus Δ¯→−∞ (instead of Δ¯→∞) for the ΣRR fraction of SAs. |
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This equality is equivalent after proper arrangement to Eq. (10) in [M. Garttner, S. Whitlock, D. W. Schonleber, and J. Evers, Phys. Rev. A 89(06), 063407 (2014)]. |
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Higher Education Press
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