2019
DOI: 10.1103/physrevx.9.011053
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Quantum Limit for Laser Interferometric Gravitational-Wave Detectors from Optical Dissipation

Abstract: We derive a quantum limit to the sensitivity of laser interferometric gravitational-wave detectors from opticalloss-induced dissipation, analogous to the sensitivity limit from the mechanical dissipation. It applies universally to different interferometer configurations, and cannot be surpassed unless optical property is improved. This result provides an answer to the long-standing question of how far we can push the detector sensitivity given the state-of-the-art optics.

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Cited by 35 publications
(28 citation statements)
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References 59 publications
(82 reference statements)
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“…The decreased SRM transmissivity required for a narrowband response creates an optical cavity where signal field crosses several optic surfaces and substrates such as the beamsplitter many more times than in the Aþ or wideband configurations. Because of its use of optical resonance, the detuned configuration can nearly saturate the sensitivity available given the loss [29], and squeezing tends to simply increase the bandwidth at peak sensitivity, as shown in the strain curve in Fig. 2.…”
Section: A Loss In the Signal Recycling Cavitymentioning
confidence: 99%
“…The decreased SRM transmissivity required for a narrowband response creates an optical cavity where signal field crosses several optic surfaces and substrates such as the beamsplitter many more times than in the Aþ or wideband configurations. Because of its use of optical resonance, the detuned configuration can nearly saturate the sensitivity available given the loss [29], and squeezing tends to simply increase the bandwidth at peak sensitivity, as shown in the strain curve in Fig. 2.…”
Section: A Loss In the Signal Recycling Cavitymentioning
confidence: 99%
“…The sensitivity of high-precision optical measurements is constrained by the quantum Cramer-Rao Bound (QCRB) which states that the variance of the measured signal due to noise is inversely proportional the variance σ N N of the photon number of the probe degree of freedom coupled to the signal [1][2][3][4][5][6]. This quantity is ultimately limited by the Heisenberg limit σ N N = N 2 , which states that the uncertainty scales quadratically with the number of resources available (in this case photons), although for most resonant detectors it is often constrained by the stronger shot noise limit (also called the standard quantum limit in quantum metrology): σ N N = N [7].…”
Section: Introductionmentioning
confidence: 99%
“…In the minimum uncertainty state, it defines the best achievable quantum noise limited sensitivity, known as quantum Cramér-Rao bound (QCRB) [14], which also goes by as energetic or fundamental quantum limit [15,16] in the field of gravitational-wave instrument science. The power spectral density corresponding to this limit for a Fabry-Perot-Michelson interferometer reads [17,18]…”
Section: Introductionmentioning
confidence: 99%