4.6 Article

Quantum metrology timing limits of the Hong-Ou-Mandel interferometer and of general two-photon measurements

期刊

PHYSICAL REVIEW A
卷 106, 期 6, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.106.063715

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资金

  1. Canada Research Chairs Program
  2. Natural Sciences and Engineering Research Council
  3. Canada First Research Excellence Fund (Trans-formative Quantum Technologies)
  4. U.S. Department of Energy QuantISED award
  5. Brookhaven National Laboratory LDRD [22-22]
  6. Canada Graduate Scholarships Masters program

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This study examines the precision limits of Hong-Ou-Mandel timing measurements as well as the precision limits of generalized two-photon measurements. It is found that maximizing measurement precision in the case of unequal photon bandwidths requires a tradeoff between high interference visibility and strong frequency anticorrelations. The precision limits of generalized measurements are qualitatively similar to those of Hong-Ou-Mandel measurements when the generalized measurements are insensitive to the net delay of both photons.
We examine the precision limits of Hong-Ou-Mandel (HOM) timing measurements, as well as precision limits applying to generalized two-photon measurements. As a special case we consider the use of two-photon measurements using photons with variable bandwidths and frequency correlations. When the photon bandwidths are not equal, maximizing the measurement precision involves a tradeoff between high interference visibility and strong frequency anticorrelations, with the optimal precision occurring when the photons share nonmaximal frequency anticorrelations. We show that a generalized measurement has precision limits that are qualitatively similar to those of the HOM measurement whenever the generalized measurement is insensitive to the net delay of both photons. By examining the performance of states with more general frequency distributions, our analysis allows for engineering of the joint spectral amplitude for use in realistic situations, in which both photons may not have ideal spectral properties.

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