2019
DOI: 10.1103/physrevlett.123.193601
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Intensity-Based Axial Localization at the Quantum Limit

Abstract: We derive fundamental precision bounds for single-point axial localization. For the case of a Gaussian beam, this ultimate limit can be achieved with a single intensity scan, provided the camera is placed at one of two optimal transverse detection planes. Hence, for axial localization there is no need of more complicated detection schemes. The theory is verified with an experimental demonstration of axial resolution three orders of magnitude below the classical depth of focus.

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Cited by 17 publications
(10 citation statements)
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“…Hence, full potential of high-order vortex beams for axial metrology can be exploited with direct detection techniques. This generalizes the results obtained for Gaussian beams [32].…”
Section: Intensity Detectionsupporting
confidence: 90%
“…Hence, full potential of high-order vortex beams for axial metrology can be exploited with direct detection techniques. This generalizes the results obtained for Gaussian beams [32].…”
Section: Intensity Detectionsupporting
confidence: 90%
“…The advantage of this approach lies in the ability to quantify the performance of the imaging setup based on rigorous statistical quantities. Inspired by the quantum theory of detection and estimation, quantum Fisher information, a quantity connected with the ultimate limits allowed by nature, is computed for simple 3D imaging scenarios like localization and resolution of two points in the object 3D space [30,[56][57][58]. For example, one might be interested in measuring the separation of two point-like sources and seeking the optimal detection scheme, extracting the maximum amount of information about this parameter.…”
Section: Quantum Tomography and Quantum Fisher Informationmentioning
confidence: 99%
“…This problem is addressed by an interdisciplinary approach, involving the development of ultrafast single-photon sensor systems, based on SPAD arrays [17][18][19][20][21][22], the optimization of circuit electronics to collect and manage the high number of frames (e.g., by GPU) [23,24], the development of dedicated algorithms (compressive sensing, machine learning, quantum tomography) to achieve the desired SNR with a minimal number of acquisitions [25][26][27][28]. Finally, the performances of QPI will be further enhanced by a novel approach to imaging based on quantum Fisher information [29,30]. Treating the physical model of plenoptic imaging in the view of quantum information theory brings new possibilities of improving the setup towards super-resolution capability in the object 3D space.…”
Section: Introductionmentioning
confidence: 99%
“…The dvantage of this approach lies in the ability to quantify the performance of the imaging setup based on rigorous statistical quantities. Inspired by the quantum theory of detection and estimation, quantum Fisher information, quantity connected with the ultimate limits allowed by nature, is computed for simple 3D imaging scenarios like localization and resolution of two points in the object 3D space [20,43,45,46]. For example, one might be interested in measuring the separation of two point-like sources and seek the optimal detection scheme extracting the maximum amount of information about this parameter.…”
Section: Quantum Tomography and Quantum Fisher Informationmentioning
confidence: 99%
“…Finally, the performances of QPI will be further enhanced by a novel approach to imaging based on quantum Fisher information [19,20]. Treating the physical model of plenoptic imaging in the view of quantum information theory brings new possibilities of improving the setup towards superresolution capability in the object 3D space.…”
Section: Introductionmentioning
confidence: 99%