Fundamental building blocks for a trapped-ion quantum repeater link

7 Sept 2026, 13:50
25m
Long Talk (20min) Quantum Technologies Quantum Technologies

Speaker

Max Bergerhoff (Saarland University)

Description

The quantum repeater (QR) [1] is a fundamental building block for the realization of large, long-distance quantum networks. By dividing a transmission link into segments of entangled quantum memories and cells generating asynchronously entangled photons [2], it is possible to overcome the exponential loss of direct transmission.
We report on the implementation of a quantum repeater cell with free-space-coupled photons from two $^{40}$Ca$^+$ ions in the same Paul trap acting as memories. Ion-photon entanglement is generated asynchronously by controlled emission of single photons from the individually addressed ions into separate single-mode fibers. Photon-photon entanglement with 77.8(6)% average fidelity is then generated by applying a Mølmer–Sørensen gate and state projection of the ions.
The advantage of this protocol is highlighted by a 100-fold improvement of the photon pair probability compared to a synchronously operated QR cell, resulting in a single-attempt probability of $9.76(2)\cdot10^{-5}$ and a photon-pair detection rate of $11.34(2)$s$^{-1}$ [3].
A QR segment connects individual QR cells to form a quantum repeater link. We demonstrate the implementation of such a segment in the same setup with two $^{40}$Ca$^+$ quantum memories that are entangled by entanglement swapping of free-space-coupled single photons after generating ion-photon entanglement [4].
Entanglement of the two memories is verified by a parity measurement using two $\pi/2$ rotation pulses on the ions after photonic coincidence detection. To demonstrate the possible use for heterogeneous systems in which the second memory emits at a different wavelength, and to reduce attenuation for long-distance communication, the photons are converted to the telecom C band using polarization-preserving quantum frequency conversion [5] before their detection.
The parity oscillation shows a peak-to-peak value of 1.36(15), with a value larger than one being sufficient to prove entanglement [6]. This corresponds to a fidelity of better than 68(8)%. We produce entangled memories at a rate of 4.7 per day, which will be enhanced in the future by the use of an optical resonator.

[1] H.-J. Briegel et al., Phys. Rev. Lett. 81, 5932 (1998)
[2] P. van Loock et al., Adv. Quantum Technol., 3: 1900141 (2020)
[3] M. Bergerhoff et al., Phys. Rev. A 110, 032603 (2024)
[4] P. Baumgart, et. al. Optica Quantum 2.0 Conference and Exhibition, paper QTh4A.3 (2025)
[5] E. Arenskötter et al., npj Quantum Inf 9, 34 (2023).
[6] L. Slodicka et al., Phys. Rev. Lett. 110, 083603 (2013)

Academic level PhD student

Author

Max Bergerhoff (Saarland University)

Co-authors

Mr Pascal Baumgart (Saarland University) Mr Omar Elshehy (Saarland University) Mr Christian Haen (Saarland University) Mr Jonas Meiers (Saarland University) Mr Tobias Bauer (Saarland University) Prof. Christoph Becher (Saarland University) Prof. Jürgen Eschner (Saarland University)

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