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Published byLogan Day Modified over 6 years ago
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Quantum noise reduction techniques for the Einstein telescope
Helge Müller-Ebhardt on behalf of ET WG3 Max-Planck-Institut für Gravitationsphysik (AEI) and Leibniz Universität Hannover TexPoint fonts used in EMF. Read the TexPoint manual before you delete this box.: AAAA
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Requirements on the sensitivity for ET
a hundred times better sensitivity than initial detectors significantly increase the detection band towards frequencies as low as a few Hz highly broadband extremely sensitive 1st generation 2nd generation 3rd generation 1 10 100 1000 10000 -25 -24 -23 -22 -21 -20 -19 f [Hz] Noise Spectral Density [Punturo, 2008] Seismic shot noise thermal noise
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ET’s classical noise budget
detector with 10 km long arms of few hundred kg test-mass mirrors underground facility with long tunnel system and high caverns cryogenic environment for test-masses and suspension system up scaled super attenuator Newtonian noise subtraction [Hild, 2010]
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Simple position meter: Michelson interferometer
detector with 10 km long arms of few hundred kg test-mass mirrors power-recycling and arm cavities increase circulating optical power finite arm-cavity bandwidth → shot noise rises at high frequencies tuned signal-recycling → effective bandwidth quantum noise touches SQL (depending on optical power)
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Overview: quantum noise reduction options
optical-spring interferometer speed-meter interferometer optical inertia interferometer optical transducer with local readout (frequency-dependent) input-squeezing interferometer variational-output interferometer single interferometer detector ↔ xylophone detector
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QNR technique: optical-spring interferometer
Michelson interferometer with detuned signal-recycling cavity optomechanical coupling induces a restoring force acting on test-masses: optical spring mechanical resonance up-shifted into detection band sensitivity enhanced around resonances well-investigated in prototypes and table-top experiments
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QNR technique: speed-meter interferometer
different optical realizations proposed: sloshing cavity, polarizing optics, Sagnac topology, long signal-recycling cavity, … frequency-independent back-action noise at low frequencies is cancelled in output → shot noise limited SQL beating depends on optical power / cavity bandwidth combinable with frequency-dependent input squeezing speed meter effect not yet experimentally observed technical challenges: ring cavities,... [Chen, 2003] [Purdue, 2002] [Danilishin, 2004]
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QNR technique: input-squeezing
squeezed vacuum input at dark port increases sensitivity optimal frequency-dependent squeezing ellipse → overall sensitivity enhancement squeezed field reflected at filter cavities realizes frequency dependency 2 filter cavities required for e.g. optical-spring interferometer optical loss in filter cavities degenerates squeezing → sets requirements on filter cavities well-investigated technique
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QNR technique: variational output
at every frequency there exists optimal readout quadrature output field reflected at filter cavities → frequency-dependent readout quadrature 2 filter cavities required for e.g. optical-spring interferometer quadrature without signal content in output → optical loss increases noise and decreases signal highly susceptible to optical loss technique less investigated
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Single interferometer detector: Michelson
frequency-dependent input-squeezing 300 ppm loss in two 10 km (1 km) long filter cavities circulating optical power 3 MW arm length 10 km test-mass mirror weight 120 kg variational output 20 ppm loss in two 10 km (1 km) long filter cavities
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Single interferometer detector: Sagnac
frequency-dependent input-squeezing 300 ppm loss in two 10 km (1 km) long filter cavities circulating optical power 3 MW arm length 10 km test-mass mirror weight 120 kg variational output 20 ppm loss in two 10 km (1 km) long filter cavities
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Two-band xylophone detector
hard to realize broadband single interferometer detector - in terms of quantum noise, especially optical loss - in terms of technical noise even more split detection band into LF interferometer and HF interferometer LF interferometer: - up scaled advanced detector - cold - optical-spring HF interferometer: - up scaled initial detector - room-temperate - high-power [Hild, 2010]
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LF interferometer: filter cavities vs. Sagnac
Sagnac interferometer with frequency-independent input squeezing - no filter cavities - need ring cavities in the arms - moderate test-mass weight possible - moderate circulating optical power (180 kW) optical-spring interferometer with frequency-dependent input squeezing - need filter cavities - heavy test-mass mirrors - low circulating optical power (18 kW) ET-LF option
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