2005
DOI: 10.1590/s0103-97332005000300032
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Sculpturing squeezed states to get highly excited fock states

Abstract: We study two experimental schemes generating highly excited number states starting from an initial squeezed state. One of the schemes works for stationary fields, the other for traveling ones.

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Cited by 7 publications
(4 citation statements)
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References 56 publications
(29 reference statements)
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“…Consider first a field in a coherent state being injected into a high Q cavity, followed by the squeezed operation, as described by S(ξ )|α = |ξ, α . The required dispersive atom-field interaction is given by the effective Hamiltonian H eff = χa † a|e e|, and after a little algebra, we can show that the evolution U ac = exp(−i a † a|e e|), combined with that determined by the squeezing operator S(ξ ) = exp(ξ * a 2 − ξa †2 ), furnishes [17,18] exp(− ia † a|e e|)|e |ξ, α = |e |ξ e −2i , α e −i , (…”
Section: Ideal Sscsmentioning
confidence: 92%
“…Consider first a field in a coherent state being injected into a high Q cavity, followed by the squeezed operation, as described by S(ξ )|α = |ξ, α . The required dispersive atom-field interaction is given by the effective Hamiltonian H eff = χa † a|e e|, and after a little algebra, we can show that the evolution U ac = exp(−i a † a|e e|), combined with that determined by the squeezing operator S(ξ ) = exp(ξ * a 2 − ξa †2 ), furnishes [17,18] exp(− ia † a|e e|)|e |ξ, α = |e |ξ e −2i , α e −i , (…”
Section: Ideal Sscsmentioning
confidence: 92%
“…In these contexts, several schemes for generating nonclassical states have been proposed such as circular superposition of coherent [10,11] and squeezed [12,13] states, superposed phase states [14], Fock states [15,16], and other exotic states [17][18][19][20][21][22][23].…”
Section: Introductionmentioning
confidence: 99%
“…The proposal in [12], based on a (dispersive) quantum nondemolition measurement of the photon number, projects the cavity mode in an unpredictable Fock state. Alternative approaches using superpositions of coherent [13,14,15,16,17,18,19] or squeezed [20,21] states distributed on a circle in the phase space require a lesser number of atoms to generate Fock states ; they also need highly efficient atomic detectors.…”
mentioning
confidence: 99%