2013
DOI: 10.1103/physrevlett.111.140501
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Simple Manipulation of a Microwave Dressed-State Ion Qubit

Abstract: Many schemes for implementing quantum information processing require that the atomic states used have a nonzero magnetic moment; however, such magnetically sensitive states of an atom are vulnerable to decoherence due to fluctuating magnetic fields. Dressing an atom with external fields is a powerful method of reducing such decoherence [N. Timoney et al., Nature (London) 476, 185 (2011)]. We introduce an experimentally simpler method of manipulating such a dressed-state qubit, which allows the implementation o… Show more

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Cited by 63 publications
(99 citation statements)
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References 17 publications
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“…This usually requires stabilization methods to decrease the effect of amplitude noise in the dressing field on the sensitivity [25]. However, it has been recently demonstrated using trapped ions [26][27][28][29] that by using additional atomic levels the effect of noise in the dressing fields can be dramatically reduced, and extensions were proposed in Ref. [30].…”
mentioning
confidence: 99%
“…This usually requires stabilization methods to decrease the effect of amplitude noise in the dressing field on the sensitivity [25]. However, it has been recently demonstrated using trapped ions [26][27][28][29] that by using additional atomic levels the effect of noise in the dressing fields can be dramatically reduced, and extensions were proposed in Ref. [30].…”
mentioning
confidence: 99%
“…This coupling requires a transition which is very sensitive to a magnetic field to be realized, which can result in low decoherence times due to environmental fluctuations in the field. By dressing the ion with microwave fields, the decoherence time of the qubit can be massively increased, while still retaining the coupling due to the field gradient [18,22]. This will allow multiqubit quantum gates to be realized using microwave fields.…”
Section: Discussionmentioning
confidence: 99%
“…Both ions are prepared in F = 0, and after the application of microwave radiation equivalent to a π pulse it is determined if an ion has transitioned to F = 1. A description of the methods used for preparation and measurement of the hyperfine state is given in [22]. Figure 3 shows the resultant probability of at least one ion being transferred to F = 1 as a function of the frequency of the microwave pulse; the two peaks separated by ω = 2π × 2.71 MHz correspond to the two different transition frequencies of the different ions.…”
Section: Creating a Large Magnetic-field Gradientmentioning
confidence: 99%
“…Since we are operating with a rotated basis F z = cos θ F z + sin θ F α , we can initialize the system in a tensor product of |0 in the F z basis using polarization [50,51]. Then we can rotate the state with orthogonal operations: F β (with α ⊥ β ), similarly to what was described above.…”
Section: Adiabatic Quantum Simulationmentioning
confidence: 99%
“…For our derivation, we consider the hyperfine structure of the 171 Yb + ion ( fig. 2), with microwave energy separation between the singlet and the three triplet states [50,51]. Removing the m F = 0 state (|0 ) from the triplet, we are left with three energy levels for modeling the simulated spin-one system.…”
Section: Modelmentioning
confidence: 99%