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Fast storage of photons in cavity-assisted quantum memories

Published 30 Jan 2024 in quant-ph | (2401.17394v3)

Abstract: Ideal photonic quantum memories can store arbitrary pulses of light with unit efficiency. This requires operating in the adiabatic regime, where pulses have a duration much longer than the bandwidth of the memory. In the non-adiabatic regime of short pulses, memories are therefore imperfect, and information is always lost. We theoretically investigate the bandwidth limitations for setups based on individual atoms, or ensembles thereof, confined inside optical cavities. We identify an effective strategy for optimizing the efficiencies of the storage and retrieval process regardless of the duration of the pulses. Our protocol is derived almost completely analytically and attains efficiencies better than or comparable to those obtained by numerical optimization. Furthermore, our results provide an improved understanding of the performance of quantum memories in several regimes. When considering pulses defined on an infinite time interval, the shapes can be divided into two categories, depending on their asymptotic behaviours. If the intensity of the pulse increases with time slower than or as an exponential function, then the storage efficiency is only limited by the pulse width. For pulses defined on a finite interval, on the other hand, the efficiency is determined by the shape at the beginning of the storage or, correspondingly, at the end of the retrieval process.

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References (23)
  1. C. Simon, M. Afzelius, J. Appel, A. Boyer de La Giroday, S. Dewhurst, N. Gisin, C. Hu, F. Jelezko, S. Kröll, J. Müller, et al., Quantum memories: a review based on the european integrated project “qubit applications (qap)”, The European Physical Journal D 58, 1 (2010).
  2. M. Fleischhauer and M. D. Lukin, Quantum memory for photons: Dark-state polaritons, Phys. Rev. A 65, 022314 (2002).
  3. L. Giannelli, T. Schmit, and G. Morigi, Weak coherent pulses for single-photon quantum memories, Physica Scripta 94, 014012 (2018b).
  4. K. Hammerer, A. S. Sørensen, and E. S. Polzik, Quantum interface between light and atomic ensembles, Rev. Mod. Phys. 82, 1041 (2010).
  5. N. G. Veselkova, N. I. Masalaeva, and I. V. Sokolov, Cavity-assisted atomic raman memories beyond the bad cavity limit: Effect of four-wave mixing, Phys. Rev. A 99, 013814 (2019).
  6. Z.-L. Zhang and L.-P. Yang, Limits of single-photon storage in a single ΛΛ\mathrm{\Lambda}roman_Λ-type atom, Phys. Rev. A 107, 063704 (2023).
  7. P. Lodahl, S. Mahmoodian, and S. Stobbe, Interfacing single photons and single quantum dots with photonic nanostructures, Rev. Mod. Phys. 87, 347 (2015).
  8. Y. Arakawa and M. J. Holmes, Progress in quantum-dot single photon sources for quantum information technologies: A broad spectrum overview, Applied Physics Reviews 7, 021309 (2020).
  9. R. Li, F. Liu, and Q. Lu, Quantum light source based on semiconductor quantum dots: A review, Photonics 10 (2023).
  10. M. Afzelius and C. Simon, Impedance-matched cavity quantum memory, Phys. Rev. A 82, 022310 (2010).
  11. J. P. Marangos, Electromagnetically induced transparency, Journal of modern optics 45, 471 (1998).
  12. J. Larson and T. K. Mavrogordatos, The jaynes-cummings model and its descendants, arXiv preprint arXiv:2202.00330  (2022).
  13. C. Gardiner and P. Zoller, Quantum noise: a handbook of Markovian and non-Markovian quantum stochastic methods with applications to quantum optics (Springer Science & Business Media, 2004).
  14. A. H. Kiilerich and K. Mølmer, Input-output theory with quantum pulses, Physical review letters 123, 123604 (2019).
  15. F. Nathan and M. S. Rudner, Universal lindblad equation for open quantum systems, Phys. Rev. B 102, 115109 (2020).
  16. A. S. Sørensen and K. Mølmer, Entangling atoms in bad cavities, Phys. Rev. A 66, 022314 (2002).
  17. L. A. Lugiato, P. Mandel, and L. M. Narducci, Adiabatic elimination in nonlinear dynamical systems, Phys. Rev. A 29, 1438 (1984).
  18. A. Asenjo-Garcia, M. Moreno-Cardoner, A. Albrecht, H. J. Kimble, and D. E. Chang, Exponential improvement in photon storage fidelities using subradiance and “selective radiance” in atomic arrays, Phys. Rev. X 7, 031024 (2017).
  19. K. Shinbrough, B. D. Hunt, and V. O. Lorenz, Optimization of broadband ΛΛ\mathrm{\Lambda}roman_Λ-type quantum memory using gaussian pulses, Phys. Rev. A 103, 062418 (2021).
  20. J. D. Hoffman and S. Frankel, Fixed-Point Iteration (CRC Press, New York, 2001).
  21. M. Lukin, Modern Atomic Optical Physics II (2006).
  22. A. I. Lvovsky, B. C. Sanders, and W. Tittel, Optical quantum memory, Nature photonics 3, 706 (2009).
  23. G. P. Teja, C. Simon, and S. K. Goyal, Photonic quantum memory using an intra-atomic frequency comb, Phys. Rev. A 99, 052314 (2019).
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