2018
DOI: 10.1364/josab.35.001211
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Entangled multimode spin coherent states of trapped ions

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Cited by 19 publications
(15 citation statements)
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“…Spin-coherent states belong to a class of generalised coherent states that allow for different displacement operators, in this case of the form where are the spin-raising and lowering operators [ 52 , 53 , 71 ]. Proposals for the generation of binomial states have been developed in atomic systems [ 56 , 57 ] and they have been suggested as analogues to coherent states for rotational systems [ 73 , 74 ]. These examples indicate that binomial states are of natural physical interest.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Spin-coherent states belong to a class of generalised coherent states that allow for different displacement operators, in this case of the form where are the spin-raising and lowering operators [ 52 , 53 , 71 ]. Proposals for the generation of binomial states have been developed in atomic systems [ 56 , 57 ] and they have been suggested as analogues to coherent states for rotational systems [ 73 , 74 ]. These examples indicate that binomial states are of natural physical interest.…”
Section: Resultsmentioning
confidence: 99%
“…Binomial states can be viewed as analogues of coherent states for finite dimensional systems rather than infinite dimensional oscillators [ 52 , 53 ], leading to highly non-classical properties [ 54 , 55 ]. While binomial states are harder to produce in lab settings, there have been proposals [ 56 , 57 ]. The derived equality effectively generalises the coherent state Crooks equality of Holmes et al [ 40 ], incorporating finite sized effects and leading to the coherent state equality in the appropriate limit.…”
Section: Introductionmentioning
confidence: 99%
“…The operator in Eq. ( 1), acting on the ground state of the Dicke basis, results in the spin coherent state [25,26] |θ, ϕ, j = exp […”
Section: Spin Coherent States For Phase Estimationmentioning
confidence: 99%
“…The squeezed states linked to the 3D harmonic oscillator can be built as eigenstates of linear contribution of ladder operators which are associated to the generalized Heisenberg algebra [87,88]. Multimode macroscopic states consisting of a superposition of spin coherent states that are generated in a trapped ion system are introduced in [89].…”
Section: Generalized Squeezed States Applications For Ion Trapsmentioning
confidence: 99%