Coincidence Bell Inequality for Three Three-Dimensional Systems | Zendy

Antonio Acín | Zendy; J. L. Chen | Zendy; Nicolas Gisin | Zendy; D. Kaszlikowski | Zendy; L. C. Kwek | Zendy; C. H. Oh | Zendy; Marek Żukowski | Zendy

AI Assistant Blog Pricing

Home ZAIA Blog

Open Access

Coincidence Bell Inequality for Three Three-Dimensional Systems

Author(s) -

Antonio Acín,

J. L. Chen,

Nicolas Gisin,

D. Kaszlikowski,

L. C. Kwek,

C. H. Oh,

Marek Żukowski

Publication year - 2004

Publication title -

physical review letters

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 3.688

H-Index - 673

eISSN - 1079-7114

pISSN - 0031-9007

DOI - 10.1103/physrevlett.92.250404

Subject(s) - coincidence , bell's theorem , observer (physics) , observable , polytope , local hidden variable theory , bell state , physics , inequality , beam splitter , qutrit , quantum entanglement , bell test experiments , hidden variable theory , theoretical physics , mathematics , quantum mechanics , statistical physics , combinatorics , mathematical analysis , quantum , medicine , laser , alternative medicine , pathology

We construct a Bell inequality for coincidence probabilities on a three three-dimensional (qutrit) system. We show that this inequality is violated when each observer measures two noncommuting observables, defined by the so-called unbiased six-port beam splitter, on a maximally entangled state of two qutrits. The strength of the violation agrees with the numerical results presented by Kaszlikowski et al, quant-ph/0202019. It is proven that the inequality defines facets of the polytope of local variable models

The content you want is available to Zendy users.

Already have an account? Click here to sign in.

Having issues? You can contact us here

Accelerating Research