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Bell nonlocality in networks

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arxiv 2104.10700 v3 pith:AJH46H3U submitted 2021-04-21 quant-ph

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keywords bellquantumnonlocalitytheorybeyondexperimentsnetworknetworks
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Bell's theorem proves that quantum theory is inconsistent with local physical models. It has propelled research in the foundations of quantum theory and quantum information science. As a fundamental feature of quantum theory, it impacts predictions far beyond the traditional scenario of the Einstein-Podolsky-Rosen paradox. In the last decade, the investigation of nonlocality has moved beyond Bell's theorem to consider more sophisticated experiments that involve several independent sources which distribute shares of physical systems among many parties in a network. Network scenarios, and the nonlocal correlations that they give rise to, lead to phenomena that have no counterpart in traditional Bell experiments, thus presenting a formidable conceptual and practical challenge. This review discusses the main concepts, methods, results and future challenges in the emerging topic of Bell nonlocality in networks.

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Cited by 1 Pith paper

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  1. Uncountably many inequivalent maximally entangled measurements for two qutrits

    quant-ph 2026-07 conditional novelty 7.0 of 10

    There are uncountably many locally inequivalent maximally entangled measurement bases for two qutrits, constructed from qutrit SICs, including the first wild error bases in dimension 3.

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