An optical tweezer implements state-dependent displacement, squeezing, rotation, and beamsplitter gates on the motional modes of trapped 40Ca+ ions.
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4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
years
2026 4verdicts
UNVERDICTED 4representative citing papers
Sequential weak measurements on a quantum harmonic oscillator enable simultaneous quadrature estimation, with backaction increasing information for some strengths and post-processing extending dynamic range while improving decoherence robustness.
A full quantum theory for phonon lasing in mixed-species and single trapped ions is presented, with analytic second-order coherence confirming lasing and proposals for non-classical squeezed states enabling up to 100x sensing sensitivity gains.
A modulation-theory reformulation separates mean position operators from quantum-fluctuation deviations to produce a Bessel-function approximation for atomic transition couplings whose error is attributed to the uncertainty principle.
citing papers explorer
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State-dependent Gaussian gate set using an optical tweezer for trapped ions
An optical tweezer implements state-dependent displacement, squeezing, rotation, and beamsplitter gates on the motional modes of trapped 40Ca+ ions.
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Sequential Measurements as a Resource for Quantum Metrology
Sequential weak measurements on a quantum harmonic oscillator enable simultaneous quadrature estimation, with backaction increasing information for some strengths and post-processing extending dynamic range while improving decoherence robustness.
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Quantum theory for phonon lasing and non-classical state generation in mixed-species and single trapped ions
A full quantum theory for phonon lasing in mixed-species and single trapped ions is presented, with analytic second-order coherence confirming lasing and proposals for non-classical squeezed states enabling up to 100x sensing sensitivity gains.
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Modulation theory formulation of atomic light-matter interaction
A modulation-theory reformulation separates mean position operators from quantum-fluctuation deviations to produce a Bessel-function approximation for atomic transition couplings whose error is attributed to the uncertainty principle.