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- W1724567416 abstract "The discrepancy between maximally entangled states and maximally non-classical quantum correlations is well-known but still not well understood. We aim to investigate the relation between quantum correlations and entanglement in a family of N-setting generalizations of the CGLMP inequality for d-outcome systems. Using analytical as well as numerical techniques, we derive both maximal quantum violations and violations obtained from maximally entangled states. Furthermore, we study the most non-classical quantum states in terms of their entanglement entropy for large values of d and many measurement settings. Interestingly, we find that the entanglement entropy behaves very differently depending on whether N=2 or N>2: when N=2 the entanglement entropy is a monotone function of d and the most non-classical state is far from maximally entangled, whereas when N>2 the entanglement entropy is a non-monotone function of d and the most non-classical state converges to the maximally entangled state in the limit of large d." @default.
- W1724567416 created "2016-06-24" @default.
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- W1724567416 date "2015-06-13" @default.
- W1724567416 modified "2023-09-27" @default.
- W1724567416 title "Maximal Non-Classicality in a Multi-Setting Generalization of the CGLMP Inequality" @default.
- W1724567416 hasPublicationYear "2015" @default.
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