Separable measurements augmented with classical feedforward suffice to certify full network nonlocality and minimal network nonclassicality while enabling device-independent randomness quantification.
Pozas-Kerstjens, N
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Exhaustive search yields conjectured tight Bell inequalities defining the local set for symmetric binary-outcome triangle networks, together with outer approximations used to probe the classical-quantum gap.
Optimal single-site operators for multipartite nonlocality in 1D spin chains exhibit mirror symmetry and remain robust across phases in Ising-type models.
citing papers explorer
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Network Nonlocality with Separable Measurements
Separable measurements augmented with classical feedforward suffice to certify full network nonlocality and minimal network nonclassicality while enabling device-independent randomness quantification.
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Local models and Bell inequalities for the minimal triangle network
Exhaustive search yields conjectured tight Bell inequalities defining the local set for symmetric binary-outcome triangle networks, together with outer approximations used to probe the classical-quantum gap.
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Intrinsic Mirror Symmetry and Robustness of Optimal Nonlocal Operators in One-Dimensional Quantum Spin Chains
Optimal single-site operators for multipartite nonlocality in 1D spin chains exhibit mirror symmetry and remain robust across phases in Ising-type models.