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arxiv: 2008.10848 · v5 · pith:YGCGVQIX · submitted 2020-08-25 · quant-ph

Verification of conditional mechanical squeezing for a mg-scale pendulum near quantum regimes

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keywords quantumpositionsqueezingconditionalmeasurementmechanicalobjectspendulum
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In quantum mechanics, measurement can be used to prepare a quantum state. This principle is applicable even for macroscopic objects, which may enable us to see classical-quantum transition. Here, we demonstrate conditional mechanical squeezing of a mg-scale suspended mirror (i.e. the center-of-mass mode of a pendulum) near quantum regimes, through continuous linear position measurement and quantum state prediction. The experiment involved the pendulum interacting with photon coherent fields in a detuned optical cavity, which creates an optical spring. Futhermore, the detuned cavity allows us to perform linear position measurement by direct photo-detection of the reflected light. We experimentally verify the conditional squeezing using the theory combining prediction and retrodiction based on the causal and anti-causal filters. As a result, the standard deviation of position and momentum are respectively given by 36 times the zero-point amplitude of position $q_{\rm zpf}$ and 89 times the zero-point amplitude of momentum $p_{\rm zpf}$. The squeezing level achieved is about 5 times closer to the zero-point motion, despite that the mass of the mechanical oscillator is approximately 7 orders of magnitude greater, compared to the previous study. Thus, our demonstration is the first step towards quantum control for massive objects whose mass-scale is high enough to measure gravitational interactions. Such quantum control will pave the way to test quantum mechanics using the center-of-mass mode of massive objects.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Unbiased Estimation of Conditional Covariance for Quantum Optomechanics

    quant-ph 2026-07 accept novelty 7.0

    An exact three-trajectory linear-Gaussian estimator eliminates the forward-backward covariance symmetry bias in conditional covariance reconstruction, validated on a 7.71-mg suspended mirror.