GHZ states in X, Y, and Z bases form a maximally sensitive set allowing straightforward tests to identify coherent errors in quantum gates, measurements, and state preparation.
Estimating the Coherence of Noise
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abstract
Noise mechanisms in quantum systems can be broadly characterized as either coherent (i.e., unitary) or incoherent. For a given fixed average error rate, coherent noise mechanisms will generally lead to a larger worst-case error than incoherent noise. We show that the coherence of a noise source can be quantified by the unitarity, which we relate to the average change in purity averaged over input pure states. We then show that the unitarity can be efficiently estimated using a protocol based on randomized benchmarking that is efficient and robust to state-preparation and measurement errors. We also show that the unitarity provides a lower bound on the optimal achievable gate infidelity under a given noisy process.
fields
quant-ph 1years
2019 1verdicts
UNVERDICTED 1representative citing papers
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Maximally Sensitive Sets of States
GHZ states in X, Y, and Z bases form a maximally sensitive set allowing straightforward tests to identify coherent errors in quantum gates, measurements, and state preparation.