2015
DOI: 10.1364/ol.40.002112
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8  ×  10^−17 fractional laser frequency instability with a long room-temperature cavity

Abstract: We present a laser system based on a 48 cm long optical glass resonator. The large size requires a sophisticated thermal control and optimized mounting design. A self-balancing mounting was essential to reliably reach sensitivities to acceleration of below Δν/ν<2×10(-10)/g in all directions. Furthermore, fiber noise cancellations from a common reference point near the laser diode to the cavity mirror and to additional user points (Sr clock and frequency comb) are implemented. Through comparison with other cavi… Show more

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Cited by 228 publications
(170 citation statements)
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“…This is roughly an order of magnitude reduction in the shift and a factor of 50 reduction in the uncertainty due to secular motion time-dilation in comparison with −(16.3 ± 5.0) × 10 −18 reported in the previous 27 Al + optical clock [8]. Extending the clock interrogation time to 1 s [28][29][30][31], the fractional time-dilation shift due to secular motion is estimated to be −(5.7 ± 0.3) × 10 −18 .…”
mentioning
confidence: 56%
“…This is roughly an order of magnitude reduction in the shift and a factor of 50 reduction in the uncertainty due to secular motion time-dilation in comparison with −(16.3 ± 5.0) × 10 −18 reported in the previous 27 Al + optical clock [8]. Extending the clock interrogation time to 1 s [28][29][30][31], the fractional time-dilation shift due to secular motion is estimated to be −(5.7 ± 0.3) × 10 −18 .…”
mentioning
confidence: 56%
“…This is roughly an order of magnitude reduction in the shift and a factor of 50 reduction in the uncertainty due to secular motion time dilation in comparison with −ð16.3 AE 5.0Þ × 10 −18 , reported in the previous 27 Al þ optical clock [8]. Extending the clock interrogation time to 1 s [33][34][35][36], the fractional time-dilation shift due to secular motion is estimated to be −ð5.7 AE 0.3Þ × 10 −18 .…”
Section: Prl 118 053002 (2017) P H Y S I C a L R E V I E W L E T T Ementioning
confidence: 61%
“…20) As the sensitivity ½ðg n c =g 0 Þ 2 þ ðg n s =g 0 Þ 2 1=2 rapidly decreases for f ≫ 1=T i , frequency noise with low Fourier components of a few Hz solely affects the clock instability σ Dick . Note that the frequency noise of the clock laser with the state-of-theart instability of σ y ∼ 1 × 10 −16 at τ = 1 s [25][26][27] [green line in Fig. 4(a)] is an order of magnitude larger than the frequency transfer noise of the comb for f < 100 Hz, where the Dick effect plays a decisive role.…”
mentioning
confidence: 99%