2015
DOI: 10.1038/nphoton.2015.5
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Cryogenic optical lattice clocks

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Cited by 592 publications
(473 citation statements)
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References 31 publications
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“…This observation demonstrates that despite the relative feebleness of the transition, the tools of cavity-QED can now be applied to a system of extreme interest for quantum metrology [14]. Example technologies include optical lattice clocks [15][16][17] and ultra-narrow lasers [6][7][8][9], along with their associated broad range of potential applications such defining the second [14,18], quantum many-body simulations [19], measuring gravitational potentials [20] and gravity waves [21], and searches for physics beyond the standard model [22,23].One relevant application of this newly achieved regime is for state-selective, non-destructive counting of strontium atoms. Such counting has been used to generate highly spin-squeezed states [1,24] that surpass the standard quantum limit on phase estimation [25][26][27].…”
mentioning
confidence: 96%
“…This observation demonstrates that despite the relative feebleness of the transition, the tools of cavity-QED can now be applied to a system of extreme interest for quantum metrology [14]. Example technologies include optical lattice clocks [15][16][17] and ultra-narrow lasers [6][7][8][9], along with their associated broad range of potential applications such defining the second [14,18], quantum many-body simulations [19], measuring gravitational potentials [20] and gravity waves [21], and searches for physics beyond the standard model [22,23].One relevant application of this newly achieved regime is for state-selective, non-destructive counting of strontium atoms. Such counting has been used to generate highly spin-squeezed states [1,24] that surpass the standard quantum limit on phase estimation [25][26][27].…”
mentioning
confidence: 96%
“…The blue, upside-down triangles show the stability obtained from the lambda-type data using the modified Allan deviation. It is 10 -16 at 1-s averaging time and reaches a noise floor of about 2×10 -20 after 4000 s. In the same figure, we also plot the free-running stability of the 540-km link (red squares), which shows a nearly flat value of 10 -14 between 10 s and 10 4 s. The green dotted line represents the lowest frequency stability reported to date for an optical clock [8], which is about 2 orders of magnitude above the optical link stability. This shows that this link can be used to transfer the frequency stability of the best optical clocks.…”
Section: Ultra-stable Optical Frequency Transfer On Long-haul Fibre Lmentioning
confidence: 90%
“…Today cold-atom microwave frequency standards routinely reach a fractional accuracy approaching 10 -16 [1][2][3]. Trapped-ion or neutral-lattice optical clocks have already demonstrated accuracy in the low 10 -17 and stability down to 10 -18 or better in several laboratories [4][5][6][7][8]. This outstanding performance makes them ideal tools for laboratory tests of the validity of General Relativity (see for instance [7,9,10]).…”
Section: Introductionmentioning
confidence: 99%
“…about two orders of magnitude improvement in accuracy is needed to test the alpha-dipole hypothesis. Current-best optical-clocks approach fractional uncertainty of ∼ 10 −18 [6][7][8]. However, the transitions used in these clocks are not sufficiently sensitive to the variation of α [9].…”
Section: Ionmentioning
confidence: 99%