Quantum Correlations in Three-Beam Symmetric Gaussian States Accessed via Photon-Number-Resolving Detection and Quantum Universal Invariants
Jan Pe\v{r}ina Jr., Nazarii Sudak, Artur Barasi\'nski, Anton\'in \v{C}ernoch

TL;DR
This paper investigates quantum correlations in three-beam symmetric Gaussian states using quantum invariants derived from intensity moments, experimentally generating and analyzing states with varying noise levels to observe different entanglement types.
Contribution
It introduces a method to analyze quantum correlations in Gaussian states via quantum universal invariants and experimentally verifies entanglement properties in noisy states.
Findings
Coexistence of bi- and tripartite entanglement observed.
Genuine tripartite entanglement identified in noisy states.
Quantum invariants effectively quantify correlations.
Abstract
Quantum correlations of 3-beam symmetric Gaussian states are analyzed using their quantum universal invariants. These invariants, 1-, 2-, and 3-beam purities, are expressed in terms of the beams' intensity moments up to sixth order. The 3-beam symmetric Gaussian states with varying amounts of the noise are experimentally generated using entangled photon pairs from down-conversion, their invariants are determined, and their quantum correlations are quantified. The coexistence of bi- and tripartite entanglement and genuine tripartite entanglement are observed in these states that resemble the noisy GHZ/W states.
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Taxonomy
TopicsQuantum Information and Cryptography · Quantum Computing Algorithms and Architecture · Quantum Mechanics and Applications
