4.6 Article

Generation of entangled photons via parametric down-conversion in semiconductor lasers and integrated quantum photonic systems

期刊

PHYSICAL REVIEW A
卷 105, 期 3, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.105.033707

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资金

  1. NSF [2135083, 1936276]
  2. Texas AM University
  3. Center of Excellence Center of Photonics [075-15-2020-906]
  4. Div Of Electrical, Commun & Cyber Sys
  5. Directorate For Engineering [2135083] Funding Source: National Science Foundation

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In this study, we propose and design a high-brightness, ultracompact electrically pumped GaSb-based laser source that generates entangled photons through mode-matched intracavity parametric down-conversion of lasing modes. We develop a nonperturbative quantum theory to describe the nonlinear mixing in highly dispersive and dissipative waveguides, taking into account various effects such as modal dispersion, group and phase mismatch, propagation, dissipation, and coupling to noisy reservoirs. Our theory provides analytic expressions for interpreting experimental results and predicting the performance of monolithic quantum photonic systems.
We propose and design a high-brightness, ultracompact electrically pumped GaSb-based laser source of entangled photons generated by mode-matched intracavity parametric down-conversion of lasing modes. To describe the nonlinear mixing in highly dispersive and dissipative waveguides, we develop a nonperturbative quantum theory of parametric down-conversion of waveguide modes which takes into account the effects of modal dispersion, group and phase mismatch, propagation, dissipation, and coupling to noisy reservoirs. We extend our theory to the regime of quantized pump fields with an approach based on the propagation equation for the state vector which solves the nonperturbative boundary-value problem of the parametric decay of a quantized single-photon pump mode and can be generalized to include the effects of dissipation and noise. Our formalism is applicable to a wide variety of three-wave mixing propagation problems. It provides convenient analytic expressions for interpreting experimental results and predicting the performance of monolithic quantum photonic systems.

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