2011
DOI: 10.1088/0953-4075/44/18/184010
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Many-body physics with alkaline-earth Rydberg lattices

Abstract: Abstract. We explore the prospects for confining alkaline-earth Rydberg atoms in an optical lattice via optical dressing of the secondary core valence electron. Focussing on the particular case of strontium, we identify experimentally accessible magic wavelengths for simultaneous trapping of ground and Rydberg states. A detailed analysis of relevant loss mechanisms shows that the overall lifetime of such a system is limited only by the spontaneous decay of the Rydberg state, and is not significantly affected b… Show more

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Cited by 106 publications
(123 citation statements)
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References 65 publications
(116 reference statements)
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“…The presence of a second valence electron leaves an optically active core after excitation of the Rydberg electron that can be used to further manipulate the Rydberg atom, such as through optical trapping [26] or for optical imaging [27]. The second electron also admits the possibility of creating doubly excited planetary atoms [28,29] or autoionizing states [30] that can serve as probes of the evolution of the Rydberg electron [31].…”
Section: Introductionmentioning
confidence: 99%
“…The presence of a second valence electron leaves an optically active core after excitation of the Rydberg electron that can be used to further manipulate the Rydberg atom, such as through optical trapping [26] or for optical imaging [27]. The second electron also admits the possibility of creating doubly excited planetary atoms [28,29] or autoionizing states [30] that can serve as probes of the evolution of the Rydberg electron [31].…”
Section: Introductionmentioning
confidence: 99%
“…The principal transition of the Rydberg core is typically in the visible range and can be used to drive auto-ionizing transitions [12], to image Rydberg atoms or ions [13], and to provide oscillator strength for magic-wavelength optical trapping of Rydberg atoms [14]. Doubly excited states serve as strong perturbers of Rydberg states, creating a much richer assortment of electronic configurations than found in alkali-metal atoms.…”
mentioning
confidence: 99%
“…The exp(i α t) factors are then easily determined, and the final state vectors are projected back into the original basis. To calculate the probabilities of the spin chain to be in a state i, we use the square magnitude of the coefficients: Figure 4 shows the evolution of the probability of each atom being in a singlet state for a lattice spacing of 2 μm (a spacing that can be engineered using two crossed 1550-nm laser beams [29,54]). The spin can be seen to propagate along the chain of atoms and back, although there is additional state transfer due to competing second-order interactions.…”
Section: Spin Chain Of Strontium Rydberg Atomsmentioning
confidence: 99%