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Abstract
Understanding the relation between nonlocality and entanglement is one of the fundamental problems in quantum physics. In the bipartite case, it is known that these two phenomena are inequivalent, as there exist entangled states of two parties that do not violate any Bell inequality. However, except for a single example of an entangled three-qubit state that has a local model, almost nothing is known about such a relation in multipartite systems. We provide a general construction of genuinely multipartite entangled states that do not display genuinely multipartite nonlocality, thus proving that entanglement and nonlocality are inequivalent for any number of parties.
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Authors (4)
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R. Augusiak
- ICFO—Institut de Ciencies Fotoniques
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J. Tura
- ICFO—Institut de Ciencies Fotoniques
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A. Acín
- ICFO—Institut de Ciencies Fotoniques
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Keywords
Details
- Category:
- Articles
- Type:
- artykuł w czasopiśmie wyróżnionym w JCR
- Published in:
-
PHYSICAL REVIEW LETTERS
no. 115,
pages 1 - 5,
ISSN: 0031-9007 - Language:
- English
- Publication year:
- 2015
- Bibliographic description:
- Augusiak R., Demianowicz M., Tura J., Acín A.: Entanglement and Nonlocality are Inequivalent for Any Number of Parties// PHYSICAL REVIEW LETTERS. -Vol. 115, (2015), s.1-5
- DOI:
- Digital Object Identifier (open in new tab) 10.1103/physrevlett.115.030404
- Verified by:
- Gdańsk University of Technology
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