2006
DOI: 10.1007/s10946-006-0030-z
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Quantum cloning in coupled states of an optical field and an atomic ensemble by means of quasi-condensation of polaritons

Abstract: We consider a new approach for storing quantum information by macroscopic atomic excitations of two level atomic system. We offer the original scheme of quantum cloning of optical field into the cavity polaritons containing the phase insensitive parametrical amplifier and atomic cell placed in the cavity. The high temperature quasi-condensation (and/or condensation) phenomenon for polaritons arising in the cavity under the certain conditions is proposed for the first time.

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Cited by 6 publications
(12 citation statements)
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“…[18]) or explore annihilation (a j , b j ) and creation (a † j , b † j ) operators for bosonic atoms at the ground |a and excited |b states in the second quantization representation respectively. The latter one enables definitions S −,j = a † j b j and S z,j = b † j b j − a † j a jsee [28].…”
Section: Phase Transition In a Coupled Atom-light System Under Ementioning
confidence: 99%
“…[18]) or explore annihilation (a j , b j ) and creation (a † j , b † j ) operators for bosonic atoms at the ground |a and excited |b states in the second quantization representation respectively. The latter one enables definitions S −,j = a † j b j and S z,j = b † j b j − a † j a jsee [28].…”
Section: Phase Transition In a Coupled Atom-light System Under Ementioning
confidence: 99%
“…In the paper we impose a strong coupling regime for which the cavity modes are coherently coupled with collective atomic exitations that can be introduced with the help of annihilation (φ) and creation (φ † ) operators as (cf. [18]):…”
Section: The Nonlinear Model Of Atom-field Interaction In the Cavitymentioning
confidence: 99%
“…In fact, in our case a macroscopic quantum self-trapping behavior of polaritonic modes takes place, first, as a result of nonlinear interaction of macroscopically large number of polaritons from different branches. Second, the MQST regime occurs as a result of the "external force" action (see (18), ( 23)) depending on effective difference ∆E eff = 0 in (13).…”
Section: Phase Plane Portrait Descriptionmentioning
confidence: 99%
See 1 more Smart Citation
“…Recently, various approaches have been proposed for classical and quantum computation with the use of microcavity polaritons, see, e.g., [5][6][7][8][9]. It has been proposed in [5] and then demonstrated in [6] that the classical information can be carried by lower branch polaritons (LP) propagating in microcavity based optical integrated circuits.…”
mentioning
confidence: 99%