2016 IEEE International Frequency Control Symposium (IFCS) 2016
DOI: 10.1109/fcs.2016.7546746
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Improvement of short-term frequency stability of the Chip Scale Atomic Clock

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Cited by 5 publications
(2 citation statements)
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“…The B2 bias function (Barnes, 1969) was used to convert this two‐sample deviation to an Allan deviation, where B2false(r,μfalse)=1.8144×105 for r=T/τ and μ=1, which assumes h2 is the dominant spectral component. This yielded an equivalent Allan deviation for τ=50seconds of σyfalse(2,τ,τfalse)=1.6×1011, which is consistent with a standard‐quality OCXO (Bagala et al., 2016).…”
Section: Analysis Of Interference From Syriasupporting
confidence: 76%
“…The B2 bias function (Barnes, 1969) was used to convert this two‐sample deviation to an Allan deviation, where B2false(r,μfalse)=1.8144×105 for r=T/τ and μ=1, which assumes h2 is the dominant spectral component. This yielded an equivalent Allan deviation for τ=50seconds of σyfalse(2,τ,τfalse)=1.6×1011, which is consistent with a standard‐quality OCXO (Bagala et al., 2016).…”
Section: Analysis Of Interference From Syriasupporting
confidence: 76%
“…These devices provide very good stability for timeframes of a few hours (Cash et al 2018;Fernández et al 2017), with very low power (1/8 W) and a small form-factor, and they are relatively inexpensive (< $10 k). However, CSACs alone do not provide sufficient long-term stability without external synchronization (Weaver et al 2012;Bagala et al 2016aBagala et al , 2016b. The original SA.45 MicroSemi CSACs also had relatively poor stability for timeframes less than 100 s, and have much higher phase noise than less expensive crystal oscillators.…”
Section: System Clocksmentioning
confidence: 99%