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June 3, 2026Nature Physics0 citationsOpen Access

Hong–Ou–Mandel interference of more than ten indistinguishable atoms

MQMartin QuensenMHMareike HetzelLSL. Santos

Key Points

  • This research aims to explore Hong–Ou–Mandel interference effects with multiple indistinguishable atoms, extending beyond photonic systems.
  • Demonstrated interference with up to 12 indistinguishable neutral atoms.
  • Utilized single-particle counting techniques to analyze outcomes such as parity oscillations.
  • Achieved negligible loss in experimental setups to maintain quantum states.
  • Observed characteristic many-body patterns, including a bunching envelope and genuine multipartite entanglement.
  • Metrological sensitivities achieved scale with the number of particles, adhering to the Heisenberg limit.
  • Potential for application in high-precision atom interferometry and multiparticle Bell tests.

Abstract

Abstract When two indistinguishable bosons interfere at a beam splitter, they exit through the same output port. This quantum effect, known as Hong–Ou–Mandel interference, underpins many protocols in quantum information. It also generalizes to larger numbers of identical particles, for which interference produces characteristic many-body patterns. So far, experiments have observed the many-particle regime mainly in photonic platforms with unavoidable loss, and atomic realizations have remained challenging. Here we demonstrate Hong–Ou–Mandel interference with up to 12 indistinguishable neutral atoms in a system with negligible loss. Single-particle counting reveals parity oscillations, a bunching envelope and genuine multipartite entanglement, which are defining features of the multiparticle Hong–Ou–Mandel effect. Using the generated quantum states, we demonstrate metrological sensitivities that scale with the number of particles according to the Heisenberg limit. Our technique can be extended to larger ensembles, with wide-ranging applications from high-precision atom interferometry to multiparticle Bell tests.

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Cite This Study

Quensen et al. (2026) studied this question.

synapsesocial.com/papers/6a1fc58bdee9eb8c0dce706dhttps://doi.org/10.1038/s41567-026-03302-7
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