Tripartite Entanglement-Dependence of Tripartite Non-locality in Non-inertial Frame

Abstract

The three-tangle-dependence of $S_{max}=\max <S>$, where $S$ is Svetlichny operator, are explicitly derived when one party moves with an uniform acceleration with respect to other parties in the generalized Greenberger-Horne-Zeilinger and maximally slice states. The $\pi$-tangle-dependence of $S_{max}$ are also derived implicitly. From the dependence we conjecture that the multipartite entanglement is not the only physical resource for quantum mechanical multipartite non-locality.

13 pages,6 figures, V2, 14 pages, 6 figures, will appear in JPHYSA

References in corpus (11)

• Entanglement of Dirac fields in non-inertial frames
• Monogamy Inequality in terms of Negativity for Three-Qubit States
• Entangled three-qubit states without concurrence and three-tangle
• Tripartite entanglement versus tripartite nonlocality in 3-qubit GHZ-class states
• The black-hole/qubit correspondence: an up-to-date review
• Three-tangle for mixtures of generalized GHZ and generalized W states
• Three-Tangle for Rank-3 Mixed States: mixture of Greenberger-Horne-Zeilinger, W and flipped W states
• Does three-tangle properly quantify the three-party entanglement for Greenberger-Horne-Zeilinger-type states?
• Comment on "Fermionic entanglement ambiguity in noninertial frames"
• Comment on "On two misconceptions in current relativistic quantum information"
• On two misconceptions in current relativistic quantum information

Cited by in corpus (4)

• Tetrapartite entanglement measures of W-Class in noninertial frames
• Entanglement Enhanced Thermometry in the Detection of the Unruh Effect
• Three-Tangle in Non-inertial Frame
• Quantum Discord and Quantum Entanglement in the Background of an Asymptotically Flat Static Black Holes