Probabilistic teleportation of a quantum dot spin qubit
Abstract Electron spins in semiconductor quantum dots have been intensively studied for implementing quantum computation and high-fidelity single- and two-qubit operations have recently been achieved. Quantum teleportation is a three-qubit protocol exploiting quantum entanglement and it serves as an...
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Nature Portfolio
2021
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oai:doaj.org-article:6d5c99bc3bad457d8862caf6fabdfa942021-12-02T14:49:44ZProbabilistic teleportation of a quantum dot spin qubit10.1038/s41534-021-00403-42056-6387https://doaj.org/article/6d5c99bc3bad457d8862caf6fabdfa942021-05-01T00:00:00Zhttps://doi.org/10.1038/s41534-021-00403-4https://doaj.org/toc/2056-6387Abstract Electron spins in semiconductor quantum dots have been intensively studied for implementing quantum computation and high-fidelity single- and two-qubit operations have recently been achieved. Quantum teleportation is a three-qubit protocol exploiting quantum entanglement and it serves as an essential primitive for more sophisticated quantum algorithms. Here we demonstrate a scheme for quantum teleportation based on direct Bell measurement for a single-electron spin qubit in a triple quantum dot utilizing the Pauli exclusion principle to create and detect maximally entangled states. The single spin polarization is teleported from the input qubit to the output qubit. We find this fidelity is primarily limited by singlet–triplet mixing, which can be improved by optimizing the device parameters. Our results may be extended to quantum algorithms with a larger number of semiconductor spin qubits.Y. KojimaT. NakajimaA. NoiriJ. YonedaT. OtsukaK. TakedaS. LiS. D. BartlettA. LudwigA. D. WieckS. TaruchaNature PortfolioarticlePhysicsQC1-999Electronic computers. Computer scienceQA75.5-76.95ENnpj Quantum Information, Vol 7, Iss 1, Pp 1-6 (2021) |
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Physics QC1-999 Electronic computers. Computer science QA75.5-76.95 |
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Physics QC1-999 Electronic computers. Computer science QA75.5-76.95 Y. Kojima T. Nakajima A. Noiri J. Yoneda T. Otsuka K. Takeda S. Li S. D. Bartlett A. Ludwig A. D. Wieck S. Tarucha Probabilistic teleportation of a quantum dot spin qubit |
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Abstract Electron spins in semiconductor quantum dots have been intensively studied for implementing quantum computation and high-fidelity single- and two-qubit operations have recently been achieved. Quantum teleportation is a three-qubit protocol exploiting quantum entanglement and it serves as an essential primitive for more sophisticated quantum algorithms. Here we demonstrate a scheme for quantum teleportation based on direct Bell measurement for a single-electron spin qubit in a triple quantum dot utilizing the Pauli exclusion principle to create and detect maximally entangled states. The single spin polarization is teleported from the input qubit to the output qubit. We find this fidelity is primarily limited by singlet–triplet mixing, which can be improved by optimizing the device parameters. Our results may be extended to quantum algorithms with a larger number of semiconductor spin qubits. |
format |
article |
author |
Y. Kojima T. Nakajima A. Noiri J. Yoneda T. Otsuka K. Takeda S. Li S. D. Bartlett A. Ludwig A. D. Wieck S. Tarucha |
author_facet |
Y. Kojima T. Nakajima A. Noiri J. Yoneda T. Otsuka K. Takeda S. Li S. D. Bartlett A. Ludwig A. D. Wieck S. Tarucha |
author_sort |
Y. Kojima |
title |
Probabilistic teleportation of a quantum dot spin qubit |
title_short |
Probabilistic teleportation of a quantum dot spin qubit |
title_full |
Probabilistic teleportation of a quantum dot spin qubit |
title_fullStr |
Probabilistic teleportation of a quantum dot spin qubit |
title_full_unstemmed |
Probabilistic teleportation of a quantum dot spin qubit |
title_sort |
probabilistic teleportation of a quantum dot spin qubit |
publisher |
Nature Portfolio |
publishDate |
2021 |
url |
https://doaj.org/article/6d5c99bc3bad457d8862caf6fabdfa94 |
work_keys_str_mv |
AT ykojima probabilisticteleportationofaquantumdotspinqubit AT tnakajima probabilisticteleportationofaquantumdotspinqubit AT anoiri probabilisticteleportationofaquantumdotspinqubit AT jyoneda probabilisticteleportationofaquantumdotspinqubit AT totsuka probabilisticteleportationofaquantumdotspinqubit AT ktakeda probabilisticteleportationofaquantumdotspinqubit AT sli probabilisticteleportationofaquantumdotspinqubit AT sdbartlett probabilisticteleportationofaquantumdotspinqubit AT aludwig probabilisticteleportationofaquantumdotspinqubit AT adwieck probabilisticteleportationofaquantumdotspinqubit AT starucha probabilisticteleportationofaquantumdotspinqubit |
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1718389450857250816 |