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Observable quantum entanglement due to gravity

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arxiv 1906.08808 v2 pith:ECIRS23V submitted 2019-06-20 quant-ph gr-qc

classification quant-phgr-qc
keywords entanglementmassesquantumtimescoherencefeaturesgravitationalgravitationally
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No experiment to date has provided evidence for quantum features of the gravitational interaction. Recently proposed tests suggest looking for the generation of quantum entanglement between massive objects as a possible route towards the observation of such features. Motivated by advances in optical cooling of mirrors, here we provide a systematic study of entanglement between two masses that are coupled gravitationally. We first consider the masses trapped at all times in harmonic potentials (optomechanics) and then the masses released from the traps. This leads to the estimate of the experimental parameters required for the observation of gravitationally induced entanglement. The optomechanical setup demands LIGO-like mirrors and squeezing or long coherence times, but the released masses can be light and accumulate detectable entanglement in a timescale shorter than their coherence times. No macroscopic quantum superposition develops during the evolution. We discuss the implications from such thought experiments regarding the nature of the gravitational coupling.

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Cited by 2 Pith papers

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

  1. Classical theories of gravity produce entanglement

    quant-ph 2025-10 conditional novelty 7.0 of 10

    In quantum field theory, a classical gravitational potential can entangle two superposed masses through virtual matter exchange, so gravitationally induced entanglement is not by itself proof of quantum gravity.

  2. Classical and quantum mechanics across representations: an operational reading of the Wigner Weyl correspondence

    quant-ph 2026-07 conditional novelty 5.0 of 10

    The robust classical–quantum boundary across Wigner–Weyl representations is noncommutative star-multiplication, not negativity or the choice of phase-space versus Hilbert-space language.

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