Abstract

Squeezed states of light are a valuable resource for reducing quantum noise in precision measurements. Injection of squeezed vacuum states has emerged as an important technique for reducing quantum shot noise, which is a fundamental limitation to the sensitivity of interferometric gravitational wave detectors. Realizing the most benefit from squeezed-state injection requires lowering optical losses and also minimizing squeezed quadrature fluctuations—or phase noise—to ensure that the large noise in the anti-squeezed quadrature does not contaminate the measurement quadrature. Here, we present an audio band squeezed vacuum source with 1.3−0.5+0.7 mrad of phase noise. This is a nearly tenfold improvement over previously reported measurements, improving prospects for squeezing enhancements in current and future gravitational wave detectors.

Highlights

  • The Advanced LIGO detectors recently ushered in the era of gravitational wave astronomy with their detection of a binary black hole merger [1]

  • Reducing quantum noise is essential for increasing the astrophysical reach of Advanced LIGO and the other advanced detectors under development [3,4], whose observation volume increases as the cube of the sensitivity improvement

  • While not part of the original Advanced LIGO design, squeezed vacuum injection has emerged in the last decade as an effective means of reducing quantum noise

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Summary

Society of America

OCIS codes: (270.6570) Squeezed states; (120.3180) Interferometry; (350.1270) Astronomy and astrophysics. The phase noise of the squeezed vacuum source used during the LIGO squeezing experiment [7] was primarily dominated by lock-point errors from detuning noise in the OPO cavity [16]. To stabilize the measurement quadrature, the LO is phase locked to the CLF by feeding back to a piezo on the LO path with a bandwidth of 10 kHz. A typical in-vacuum squeezing spectrum is presented, showing up to 6.5 dB of squeezing throughout the audio band. A measurement of the squeezed and anti-squeezed quadrature variances at one non-linear gain is insufficient to determine both the level of phase noise and the optical losses. A reduction in SHG length noise should be possible by switching to a well-designed

Source of Phase Noise
Findings
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