2014
DOI: 10.1088/0264-9381/31/16/165010
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Quantum limits of interferometer topologies for gravitational radiation detection

Abstract: Abstract. In order to expand the astrophysical reach of gravitational wave detectors, several interferometer topologies have been proposed, in the past, to evade the thermodynamic and quantum mechanical limits in future detectors. In this work, we make a systematic comparison among these topologies by considering their sensitivities and complexities. We numerically optimize their sensitivities by introducing a cost function that tries to maximize the broadband improvement over the sensitivity of current detect… Show more

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Cited by 44 publications
(62 citation statements)
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“…We focus on surpassing this limit by considering shot noise alone for sensing mirror displacement, ignoring radiation-pressure noise. In practice, the radiation-pressure noise can either be suppressed by increasing the mass of mirrors [30], or evaded by using quantum nondemolition measurement techniques, e.g., frequency-dependent homodyne detection [8,[31][32][33].…”
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confidence: 99%
“…We focus on surpassing this limit by considering shot noise alone for sensing mirror displacement, ignoring radiation-pressure noise. In practice, the radiation-pressure noise can either be suppressed by increasing the mass of mirrors [30], or evaded by using quantum nondemolition measurement techniques, e.g., frequency-dependent homodyne detection [8,[31][32][33].…”
mentioning
confidence: 99%
“…They generally fall into two categories: (i) a sensitivity-oriented category-using external squeezing [9,10] or internal squeezing [11,12] to reduce the shot noise while keeping broad bandwidth (external squeezing has been implemented in large-scale GW detectors [13,14] and is also planned for future upgrades [15][16][17]), and (ii) a bandwidth-oriented category-the so-called white-light-cavity idea [18][19][20][21][22][23][24][25]that uses an atomic medium with negative dispersion to cancel the positive dispersion of optical cavities.…”
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confidence: 99%
“…However, broadband enhancement across all Fourier frequencies is not possible [95,338]; at desired frequency intervals, the minimum uncertainty, min C x (C, θ opt ), satisfies,…”
Section: Quantum-enhanced Metrologymentioning
confidence: 99%