2013
DOI: 10.1007/s00340-013-5673-1
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Mode shaping in mixed ion crystals of 40Ca2+ and 40Ca+

Abstract: We present studies of mixed

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Cited by 10 publications
(16 citation statements)
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“…Trap (A) consists of four cylindrical rods with diameter d = 2.5 mm at a diagonal distance of 2.2 mm, and two endcaps at a distance of 10 mm [9,21]. It has a rather large trapping volume and features stable ion trapping at very low field gradients.…”
mentioning
confidence: 99%
“…Trap (A) consists of four cylindrical rods with diameter d = 2.5 mm at a diagonal distance of 2.2 mm, and two endcaps at a distance of 10 mm [9,21]. It has a rather large trapping volume and features stable ion trapping at very low field gradients.…”
mentioning
confidence: 99%
“…Similar mode shaping has been experimentally demonstrated using e.g. doubly charged impurity ions in ion crystals [66], which however do not allow tunability. In our case, the effect arrises by the internal state of the central plaquette ion interacting with the pinning laser field.…”
Section: Double Hexagonal Plaquette In An N = 19 Ion Crystalmentioning
confidence: 62%
“…All terms up to second order can be brought into diagonal form by a generalized unitary (Bogoliubovtype) transformation. The higher order terms H ∆ = ∞ m=3 H (m) subsequently describe possible phonon interactions and decay processes, discussed for instance in [41,43,47].…”
Section: General Phonon Transformation On the Operator Levelmentioning
confidence: 99%
“…Also in the context of digital quantum computation with trapped ions [38,39], where the qubits are typically encoded in the ions' hyperfine states, the phonon modes provide the bus via which information can be exchanged and are essential in the realization of single-and two-qubit gates. A detailed understanding of the phononic structure in ion systems is therefore important for the research directions discussed above [40][41][42][43]. In this work we provide an alternative method to calculate the phonon structure compared to established ones [10,[40][41][42], where one determines the collective eigenmodes of the classical system and subsequently quantizes these.…”
Section: Introductionmentioning
confidence: 99%