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This paper presents novel multipartite Bell inequalities designed to detect genuine multipartite nonlocality in graph states, directly addressing experimental constraints like detection efficiency and noise robustness. By offering scalable correlator requirements or enhanced noise tolerance, the work advances fundamental protocols for quantum verification and self-testing essential for large-scale quantum networks.
Genuine multipartite nonlocality detection in graph states
arXiv:2610.13609v1 Announce Type: new Abstract: Experimental detection of multipartite Bell nonlocality faces many challenges. The increase in the size of the system demands a higher fidelity of state preparation, a higher detection efficiency, and a larger number of correlators that need to be estimated. These issues are even more pronounced if one wishes to detect a more restrictive variant of Bell nonlocality called genuine multipartite nonlocality (GMNL). In this work, we introduce two classes of multipartite Bell inequalities that are capable of detecting GMNL correlations and address different experimental hurdles in GMNL detection. The first class consists of the number of correlators that scales linearly with the number of parties. The second class increases the number of correlators and, in return, provides higher noise robustness of GMNL detection. Both classes of inequalities are constructed to detect GMNL in graph states, and in fact both can be used for self-testing of graph states and the performed measurements.
Abstract:Experimental detection of multipartite Bell nonlocality faces many challenges. The increase in the size of the system demands a higher fidelity of state preparation, a higher detection efficiency, and a larger number of correlators that need to be estimated. These issues are even more pronounced if one wishes to detect a more restrictive variant of Bell nonlocality called genuine multipartite nonlocality (GMNL). In this work, we introduce two classes of multipartite Bell inequalities that are capable of detecting GMNL correlations and address different experimental hurdles in GMNL detection. The first class consists of the number of correlators that scales linearly with the number of parties. The second class increases the number of correlators and, in return, provides higher noise robustness of GMNL detection. Both classes of inequalities are constructed to detect GMNL in graph states, and in fact both can be used for self-testing of graph states and the performed measurements.
arXiv:2610.13609 [quant-ph]
(or arXiv:2610.13609v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2610.13609 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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