2012
DOI: 10.1103/physrevlett.108.190505
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Realization of Reliable Solid-State Quantum Memory for Photonic Polarization Qubit

Abstract: Faithfully storing an unknown quantum light state is essential to advanced quantum communication and distributed quantum computation applications. The required quantum memory must have high fidelity to improve the performance of a quantum network. Here we report the reversible transfer of photonic polarization states into collective atomic excitation in a compact solid-state device. The quantum memory is based on an atomic frequency comb (AFC) in rare-earth ion-doped crystals. We obtain up to 0.999 process fid… Show more

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Cited by 129 publications
(81 citation statements)
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References 36 publications
(47 reference statements)
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“…This configuration compensates for the polarization-dependent absorption of a single crystal [23][24][25] . The absorption bandwidth of the quantum memory is 600 MHz and stores photons for 50 ns with an overall efficiency of 5% using the atomic frequency comb (AFC) storage protocol 16 .…”
mentioning
confidence: 96%
“…This configuration compensates for the polarization-dependent absorption of a single crystal [23][24][25] . The absorption bandwidth of the quantum memory is 600 MHz and stores photons for 50 ns with an overall efficiency of 5% using the atomic frequency comb (AFC) storage protocol 16 .…”
mentioning
confidence: 96%
“…Following the first storage experiment at the single-photon level [19], a succession of experiments demonstrated storage of single photons [20,21] and generation of light-matter [15,16] and matter-matter entanglement using crystals [22]. The quantum memory performances have also been strongly developed, particularly in terms of storage efficiency [23,24], multimode capacity [25,26], and polarization qubit storage [21,27,28].…”
mentioning
confidence: 99%
“…The storage of polarization qubits in rare-earth-ion doped crystals is therefore hindered by their polarization-dependent optical depth. It is, however, possible to mitigate this problem, as demonstrated in [30][31][32]. Specifically, consider a crystal cut such that its input face contains two principal axes of the dielectric tensor; see Fig.…”
Section: Multimode and Polarization-preserving Broadband Quantum Memorymentioning
confidence: 99%