Presents complex versions of Fisher information matrices and Cramér-Rao bounds for quantum estimation depending on complex parameters.
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A three-stage adaptive method using locally informationally complete Fisher-symmetric measurements estimates pure states with O(d/N) error scaling and infidelity close to the Gill-Massar lower bound using 7d-3 outcomes.
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Complex Field Formulation of the Quantum Estimation Theory
Presents complex versions of Fisher information matrices and Cramér-Rao bounds for quantum estimation depending on complex parameters.
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Near-optimal pure state estimation with adaptive Fisher-symmetric measurements
A three-stage adaptive method using locally informationally complete Fisher-symmetric measurements estimates pure states with O(d/N) error scaling and infidelity close to the Gill-Massar lower bound using 7d-3 outcomes.