Please use this identifier to cite or link to this item: http://hdl.handle.net/10497/15244
Title: 
Coincidence Bell inequality for three three-dimensional systems
Authors: 
Issue Date: 
2004
Citation: 
Acin, A., Chen, J. L., Gisin, N., Kaszlikowski, D., Kwek, L. C., Oh, C. H., & ┼╗ukowski, M. (2004). Coincidence Bell inequality for three three-dimensional systems. Physical Review Letters, 92(25), 250404.
Abstract: 
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
URI: 
ISSN: 
0031-9007
Other Identifiers: 
10.1103/PhysRevLett.92.250404
Website: 
Appears in Collections:Journal Articles

Files in This Item:
File Description SizeFormat 
PRL-92-25-250404.pdf118.63 kBAdobe PDFView/Open
Show full item record

Page view(s)

42
checked on Feb 20, 2019

Download(s) 50

60
checked on Feb 20, 2019

Altmetric