2018
DOI: 10.1038/s41598-018-26367-8
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Carrier thermometry of cold ytterbium atoms in an optical lattice clock

Abstract: The ultracold atomic gas serving as the quantum reference is a key part of an optical lattice clock, and the temperature of atoms in the optical lattice affects the uncertainty and instability of the optical lattice clocks. Since the carrier spectrum of the clock transition in the lattices reflects the thermal dynamics of cold atoms, the temperature of atoms can be extracted from the carrier spectrum in a non-magic wavelength lattice of ytterbium optical clocks. Furthermore, the temperatures obtained from the … Show more

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Cited by 8 publications
(4 citation statements)
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“…7) using the same beam used to interrogate the atoms for clock operation. Using a standard technique of taking the ratio of the integrated area under the first red and blue sidebands [52], we obtainn ≈ 0.66 along the direction of the interrogation beam, oriented along one of the tight radial axes of our tweezers. From the sideband separation, we measure a trap frequency of ω ≈ 2π × 24.5 kHz.…”
Section: Sideband Thermometry On the Clock Transitionmentioning
confidence: 96%
“…7) using the same beam used to interrogate the atoms for clock operation. Using a standard technique of taking the ratio of the integrated area under the first red and blue sidebands [52], we obtainn ≈ 0.66 along the direction of the interrogation beam, oriented along one of the tight radial axes of our tweezers. From the sideband separation, we measure a trap frequency of ω ≈ 2π × 24.5 kHz.…”
Section: Sideband Thermometry On the Clock Transitionmentioning
confidence: 96%
“…equation 15), probing a transition with a large polarizability difference is advantageous and has better accuracy since the effect is exaggerated over other broadening sources (e.g. power broadening) [103]. In figure 7(c) we compare the temperatures extracted using carrier thermometry to the conventional method of taking the ratio of the integrated area under the sidebands and find good agreement.…”
Section: Two-body Ultracold Reactive Collisionsmentioning
confidence: 82%
“…7) using the same beam used to interrogate the atoms for clock operation. Using a standard technique of taking the ratio of the integrated area under the first red and blue sidebands [53], we obtainn ≈ 0.66 along the direction of the interrogation beam, oriented along one of the tight radial axes of our tweezers. From the sideband separation, we measure a trap frequency of ω ≈ 2π × 24.5 kHz.…”
Section: Sideband Thermometry On the Clock Transitionmentioning
confidence: 96%