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We show that coherent control of the steady-state long-distance entanglement between pairs of cavity-atom systems in an array of lossy and driven coupled resonators is possible.
K. -J. Boller, A. Imamoglu, and S. E. Harris, Phys. Rev. Lett., 66
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A. G. White, D. F. V. James, W. J. Munro, and P. G. Kwiat, Phys. Rev. A 65, 012301 (2001)
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D.G. Angelakis, et al
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D.G. Angelakis, M.F. Santos and S. Bose, Phys. Rev. A, 76
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Cited alongside, same era.
There are several ways to form polaritons through atom-photon interactions. For instance, a two-level atom interacting with cavity photons can exihibit nonlinear energy spectrum and in the photon-blockade regime, only the lowest two levels needs to be considered which form the two levels for excitations of poaritons. The ground state of the polariton is | g , 0 ⟩ |g,0\rangle and the excited state is the lowest dressed state ( | e , 0 ⟩ − | g , 1 ⟩ / ) 2 (|e,0\rangle-|g,1\rangle/)\sqrt{2} . These two states on resonance are separated by ω p o l = ω 0 − g \omega_{pol}=\omega_{0}-g with ω 0 \omega_{0} the frequency of the uncoupled atomic levels/photon and g g the atom-photon coupling strength. There can also be alternatives involving 4-level atoms in each cavity interacting with the photon through the usual Jaynes-Cummings interaction. See also Ref. [ 11 , 12 ] . In the above regime if one calculates the commutator between the polaritons, a mixed relation will be found which only in the limit of large detunings and/or small couplings leads to bosonic one. This is the limit where the polaritons are mostly comprised of photons
Cited in the paper.
Here, we assume weak pumps: α i ≤ J i ≪ κ \alpha_{i}\leq J_{i}\ll\kappa . The method for tracing out the degree of freedom of waveguide modes is similar to the one in Ref. [ 3 ]
Cited in the paper.
M. B. Plenio and S.F. Huelga Phys. Rev. Lett. 88
2008
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D. G. Angelakis, S. Bose and S. Mancini, Eur. Phys. Lett., 85 (2009) 20007
2009
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Dario Gerace. et al ., Nat. Phys., 5
2009
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