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Losses resistant verification of quantum non-Gaussian photon statistics
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Losses resistant verification of quantum non-Gaussian photon statistics
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Quantum non-Gaussian states of light have fundamental properties that are essential for a multitude of applications in quantum technology. However, many of these features are difficult to detect using standard criteria due to optical losses and detector inefficiency. As the statistics of light are unknown, the loss correction on the data is unreliable, despite the fact that the losses can be precisely measured. To address this issue, we employ a loss-mitigated verification technique utilising quantum non-Gaussian witnesses, which incorporate the known optical losses and detector inefficiency into their derivation. This approach allows us to address the considerable challenge of experimentally demonstrating unheralded quantum non-Gaussian states of single photons and photon pairs.
Forward citations
Cited by 2 Pith papers
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A Quantum Non-Gaussianity Criterion Based on Photon Correlations $g^{(2)}$ and $g^{(3)}$
A new sufficient criterion certifies quantum non-Gaussianity from g2 and g3 alone: observing sqrt(g3) + 3 sqrt(g2) < 2 proves the state is not a mixture of Gaussian states; a quantum-dot source violates it by 0.174(13) vs 2.
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Engineered non-Gaussian Coherence as a Thermodynamic Resource for Quantum Batteries
Engineered non-Gaussian coherence serves as a thermodynamic resource that optimizes quantum battery performance beyond Gaussian states for Gaussian charger profiles under unitary dynamics.
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