Symmetries of the Bell correlation inequalities
By C. Śliwa. 2003
149 citations recorded by the source corpus.
Classes of equivalent Bell inequalities are considered. For two-way measurements and three observables at each of two sites, the class of inequalities non-trivially depending on all observables is unique. The observables are found for which, in the singlet state of two qubits, a maximal violation of those inequalities is attained.
Subfields: Artificial Intelligence, Atomic and Molecular Physics, and Optics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/569cd7cbb2a5159a4c229ecf5f5d0675cb31b919
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In Artificial Intelligence
- Otfried Gühne
- Géza Tóth
- Mateus Araújo
- Adán Cabello
- M. T. Cunha
- Marco T'ulio Quintino
- Costantino Budroni
- Marcus Huber
In Atomic and Molecular Physics, and Optics
- Otfried Gühne
- Géza Tóth
- Mateus Araújo
- Adán Cabello
- M. T. Cunha
- Marco T'ulio Quintino
- Costantino Budroni
- Marcus Huber
In Statistical and Nonlinear Physics
- Otfried Gühne
- Mateus Araújo
- Adán Cabello
- Géza Tóth
- M. T. Cunha
- Marco T'ulio Quintino
- Costantino Budroni
Citations in the corpus
- All noncontextuality inequalities for the n-cycle scenario (2012, methodology): “We have provided the complete characterization of the associated set of classical correlations for an arbitrary number n of settings, the only other example of this kind being the Bell bipartite scenario with two observables for Alice and n for Bob [31, 32].”
- Entanglement detection (2008, background): “[339] presents the full list of Bell inequalities for three parties, two measurements and two outcomes.”