4.7 Article

Gaussian quantum entanglement in curved spacetime

Journal

RESULTS IN PHYSICS
Volume 55, Issue -, Pages -

Publisher

ELSEVIER
DOI: 10.1016/j.rinp.2023.107167

Keywords

Relativistic quantum information; Hawking radiation; Quantum entanglement

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This paper investigates the influence of Hawking radiation on quantum entanglement for bimodal Gaussian states near a Schwarzschild black hole. The results show that the competition between the influences from Hawking temperature, squeezing, and field frequency favors the preservation of quantum entanglement. Furthermore, the presence of a thermal environment leads to the destruction of entanglement in a finite time.
The influence of Hawking radiation on quantum entanglement for bimodal Gaussian states near a Schwarzschild black hole is investigated. It is shown that for a thermal squeezed state of a bimodal bosonic system the Hawking radiation reduces and even can destroy the entanglement between the mode of a Kruskal observer Alice and the mode of Bob, who is an accelerated observer hovering outside the event horizon of black hole. By contrary, the Hawking radiation increases and even can generate quantum entanglement between Bob and anti-Bob, who is a hypothetical observer inside event horizon. We show that in both these scenarios the competition between the contrary influences produced by Hawking temperature, squeezing and field frequency, may favour the preservation of the quantum entanglement. We investigate also the influence of the thermal environment on the behaviour in time of the entanglement between the considered observers and show that the entanglement is destroyed in a finite time for both considered bipartite scenarios of observers Alice and Bob, and respectively Bob and anti-Bob, for non-zero values of the temperature of the thermal environment, i.e. the phenomenon of entanglement sudden death takes place. For a zero temperature of the thermal bath the initial existing entanglement is decreasing over time, but it keeps for all finite times a non-zero value and the logarithmic negativity tends to zero only in the limit of infinite time.

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