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Self-testing of quantum systems: a review
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Self-testing is a method to infer the underlying physics of a quantum experiment in a black box scenario. As such it represents the strongest form of certification for quantum systems. In recent years a considerable self-testing literature has been developed, leading to progress in related device-independent quantum information protocols and deepening our understanding of quantum correlations. In this work we give a thorough and self-contained introduction and review of self-testing and its application to other areas of quantum information.
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Cited by 4 Pith papers
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General framework for verifying pure quantum states in the adversarial scenario
A general verification framework shows that pure quantum states can be certified against adversarial state preparation with at most a constant-factor overhead over nonadversarial verification.
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Robust self-test of the maximally entangled state of two-qubits without assuming unitary observables
A pure robust self-test of the singlet and Paulis is obtained for non-unitary binary observables via regularization, yielding an explicit analytic O(√ε) distance bound without measurement dilation.
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Device-Independent Self-Testing of the Three-Qubit CCZ Hypergraph State
The CCZ hypergraph state and its Pauli measurements can be device-independently self-tested from twenty correlators, and also from maximal violation of a specially constructed Bell inequality.
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How post-selection affects device-independent claims under the fair sampling assumption
Under fair sampling, post-selected Bell-test statistics from lossy detectors exactly match the statistics of lossless detectors measuring a locally filtered quantum state, and small fair-sampling violations cause only...
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