2013
DOI: 10.1140/epjc/s10052-013-2590-8
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Newtonian noise limit in atom interferometers for gravitational wave detection

Abstract: In this work we study the influence of the Newtonian noise on atom interferometers applied to the detection of gravitational waves, and we compute the resulting limits to the sensitivity in two different configurations: a single atom interferometer, or a pair of atom interferometers operated in a differential configuration. We find that for the instrumental configurations considered, and operating in the frequency range [0.1-10] Hz, the limits would be comparable to those affecting large scale optical interfer… Show more

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Cited by 8 publications
(6 citation statements)
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“…The sources for the NN are mainly from the ambient seismic fields and the atmospheric pressure fluctuations, which are called seismic Newtonian noise (SNN) and infrasound Newtonian noise (INN), respectively. Following the pioneering work [38], people have done a lot of work on the NN in GW detectors [39][40][41]43]. Using the existing methods [38,41,42], we can estimate the NN of ZAIGA-GW.…”
Section: Newtonian Noisementioning
confidence: 99%
“…The sources for the NN are mainly from the ambient seismic fields and the atmospheric pressure fluctuations, which are called seismic Newtonian noise (SNN) and infrasound Newtonian noise (INN), respectively. Following the pioneering work [38], people have done a lot of work on the NN in GW detectors [39][40][41]43]. Using the existing methods [38,41,42], we can estimate the NN of ZAIGA-GW.…”
Section: Newtonian Noisementioning
confidence: 99%
“…Estimates of seismic Newtonian noise at low frequencies were presented with focus on atom-interferometric GW detectors in Vetrano and Viceré (2013). The interesting aspect here is that atom interferometers in general have a more complicated response to gravity perturbations.…”
Section: Low-frequency Newtonian-noise Estimatesmentioning
confidence: 99%
“…The Reynolds stress represents a quadrupole source, which means that sound production is less efficient in turbulent flow than for example at vibrating boundaries where the source has dipole form. The remaining task is to characterize the velocity fluctuations in terms of spatial correlation functions, translate these into a two-point correlation function of the pressure field using Equation (163), and finally obtain the spectrum of gravity fluctuations from these correlations. The last step is analogous to the calculation carried out in Section 5.2, specifically Equation ( 147), for the perturbed temperature field.…”
Section: Gravity Perturbations In Turbulent Flowmentioning
confidence: 99%
“…Estimates of seismic Newtonian noise at low frequencies were presented with focus on atom-interferometric GW detectors in [166]. The interesting aspect here is that atom interferometers in general have a more complicated response to gravity perturbations.…”
Section: Gravity Perturbations From Seismic Fieldsmentioning
confidence: 99%