TL;DR
This paper develops and analyzes adaptive non-Gaussian photon counting strategies for single-shot optical phase estimation, demonstrating they reach fundamental sensitivity limits and outperform Gaussian methods.
Contribution
It introduces a comprehensive statistical framework to determine asymptotic sensitivity limits of photon counting strategies, revealing their equivalence to canonical phase measurement in the limit.
Findings
Non-Gaussian strategies outperform Gaussian ones in sensitivity.
Asymptotic limits match the canonical phase measurement up to a scaling factor.
Framework enables precise characterization of measurement sensitivity limits.
Abstract
Physical realizations of the canonical phase measurement for the optical phase are unknown. Single-shot phase estimation, which aims to determine the phase of an optical field in a single shot, is critical in quantum information processing and metrology. Here we present a family of strategies for single-shot phase estimation of coherent states based on adaptive non-Gaussian, photon counting, measurements with coherent displacements that maximize information gain as the measurement progresses, which have higher sensitivities over the best known adaptive Gaussian strategies. To gain understanding about their fundamental characteristics and demonstrate their superior performance, we develop a comprehensive statistical analysis based on the Bayesian optimal design of experiments, which provides a natural description of these non-Gaussian strategies. This mathematical framework, together…
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