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March 21, 2011Reviews of Modern Physics2,038 citationsOpen Access

Quantum repeaters based on atomic ensembles and linear optics

NSNicolas SangouardCSChristoph SimonHRHugues de Riedmatten

Key Points

  • This work reviews methods for distributing quantum states over long distances, focusing on overcoming limitations of photon loss.
  • Utilized quantum repeater protocols for creating long-distance entanglement from shorter-distance pairs.
  • Implemented heralded entanglement generation and storage using atomic ensembles as quantum memories.
  • Applied linear optical techniques along with photon counting for required operations.
  • Highlighted the potential of various approaches to quantum repeaters, emphasizing their capabilities.
  • Identified key strategies that could surpass direct photon transmission.
  • Quantitatively compared the efficiencies of different techniques in the field.

Abstract

The distribution of quantum states over long distances is limited by photon loss. Straightforward amplification as in classical telecommunications is not an option in quantum communication because of the no-cloning theorem. This problem could be overcome by implementing quantum repeater protocols, which create long-distance entanglement from shorter-distance entanglement via entanglement swapping. Such protocols require the capacity to create entanglement in a heralded fashion, to store it in quantum memories, and to swap it. One attractive general strategy for realizing quantum repeaters is based on the use of atomic ensembles as quantum memories, in combination with linear optical techniques and photon counting to perform all required operations. Here the theoretical and experimental status quo of this very active field are reviewed. The potentials of different approaches are compared quantitatively, with a focus on the most immediate goal of outperforming the direct transmission of photons.

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Cite This Study

Sangouard et al. (2011) studied this question.

synapsesocial.com/papers/69d7add9f44a16d01ef31ba1https://doi.org/10.1103/revmodphys.83.33
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