2009
DOI: 10.1088/0953-4075/42/2/022001
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Engineering atomic Rydberg states with pulsed electric fields

Abstract: Atoms in high-lying Rydberg states with large values of the principal quantum number n, n ⩾ 300, form a valuable laboratory in which to explore the control and manipulation of quantum states of mesoscopic size using carefully tailored sequences of short electric field pulses whose characteristic times (duration and/or rise/fall times) are less than the classical electron orbital period. Atoms react to such pulse sequences very differently than to short laser or microwave pulses providing the foundation for a n… Show more

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Cited by 76 publications
(82 citation statements)
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“…The strontium atom beam is provided by an oven that can, with appropriate collimation, provide a beam with a full width at half maximum divergence of ∼4 mrad at densities approaching 10 9 cm −3 . As described elsewhere, residual stray fields in the experimental volume are reduced to 50 μV cm −1 by application of small offset potentials to the electrodes that surround it [1].…”
Section: Experimental Approachmentioning
confidence: 99%
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“…The strontium atom beam is provided by an oven that can, with appropriate collimation, provide a beam with a full width at half maximum divergence of ∼4 mrad at densities approaching 10 9 cm −3 . As described elsewhere, residual stray fields in the experimental volume are reduced to 50 μV cm −1 by application of small offset potentials to the electrodes that surround it [1].…”
Section: Experimental Approachmentioning
confidence: 99%
“…For singleelectron systems, such as the alkali atoms, classical simulations have proven to be a powerful tool when analyzing the dynamics of highly excited Rydberg atoms [1] that approach the semiclassical limit. For TAE systems, on the other hand, the classical description can easily fail.…”
Section: Classical-quantum Hybrid Initial Phase-space Distributionmentioning
confidence: 99%
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“…Previously, time-resolved electronic dynamics was accessible only for high-lying excited states. In such Rydberg states with quantum numbers ≫ 1, the intrinsic time scale given by the period of a Bohr orbit = 150 as × 3 reaches picoseconds (for ≈ 30) or even nanoseconds (for ≈ 300) and can be conveniently interrogated by microwave pulses (Gallagher, 2005) or electric pulses from arbitrary-form pulse generators (Dunning et al, 2009). Only with the advent of attosecond pulses, time-resolved dynamics near the ground state ( ≃ 1) and deep into the quantum regime came into reach.…”
Section: Introductionmentioning
confidence: 99%