Complete tomography of a high-fidelity solid-state entangled spin–photon qubit pair
Open Access
- 26 July 2013
- journal article
- research article
- Published by Springer Nature in Nature Communications
- Vol. 4 (1) , 2228
Abstract
Entanglement between stationary quantum memories and photonic qubits is crucial for future quantum communication networks. Although high-fidelity spin–photon entanglement was demonstrated in well-isolated atomic and ionic systems, in the solid-state, where massively parallel, scalable networks are most realistically conceivable, entanglement fidelities are typically limited due to intrinsic environmental interactions. Distilling high-fidelity entangled pairs from lower-fidelity precursors can act as a remedy, but the required overhead scales unfavourably with the initial entanglement fidelity. With spin–photon entanglement as a crucial building block for entangling quantum network nodes, obtaining high-fidelity entangled pairs becomes imperative for practical realization of such networks. Here we report the first results of complete state tomography of a solid-state spin–photon-polarization-entangled qubit pair, using a single electron-charged indium arsenide quantum dot. We demonstrate record-high fidelity in the solid-state of well over 90%, and the first (99.9%-confidence) achievement of a fidelity that will unambiguously allow for entanglement distribution in solid-state quantum repeater networks.Keywords
This publication has 29 references indexed in Scilit:
- Heralded Entanglement Between Widely Separated AtomsScience, 2012
- The quantum internetNature, 2008
- Long-distance quantum communication with atomic ensembles and linear opticsNature, 2001
- Quantum repeaters based on entanglement purificationPhysical Review A, 1999
- Quantum Repeaters: The Role of Imperfect Local Operations in Quantum CommunicationPhysical Review Letters, 1998
- ‘‘Event-ready-detectors’’ Bell experiment via entanglement swappingPhysical Review Letters, 1993
- Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channelsPhysical Review Letters, 1993
- Quantum cryptography without Bell’s theoremPhysical Review Letters, 1992
- Quantum cryptography based on Bell’s theoremPhysical Review Letters, 1991
- On the Einstein Podolsky Rosen paradoxPhysics Physique Fizika, 1964