A Spin-Photon Interface in the Telecom C-Band with Long Hole Spin Dephasing Time
Johannes M. Michl, Reza Hekmati, Mohamed Helal, Giora Peniakov, Yorick Reum, Jochen Kaupp, Quirin Buchinger, Jaewon Kim, Andreas T. Pfenning, Yong-Hoon Cho, Sven Höfling, Tobias Huber-Loyola
TL;DR
The work addresses the challenge of building a spin–photon interface in the telecom C-band by integrating InAs/InAlGaAs quantum dots into a deterministically placed circular Bragg grating. It characterizes the system with polarization-resolved spectroscopy to extract electron and hole g-factors, and demonstrates long-lived ground-state hole-spin coherence via both continuous-wave and pulsed two-photon correlation measurements, yielding $T_{2}^{*}$ around 16 ns. The combination of a telecom-emitting quantum dot, cavity-enhanced emission, and heralded spin readout achieves the longest reported pure dephasing time for telecom QD spins to date, advancing prospects for scalable spin–photon networks and cluster-state generation. The results lay groundwork for more complex spin-control protocols and integration with silicon photonics in quantum communication architectures.
Abstract
Matter qubits that maintain coherence over extended timescales are essential for many pursued applications in quantum communication and quantum computing. Significant progress has already been made on extending coherence times of spins in semiconductor quantum dots while interfacing them with photons in the near-infrared wavelength range. However, similar results for quantum dots emitting at the telecom range, crucial for many applications, have so far lagged behind. Here, we report on InAs/InAlGaAs quantum dots integrated in a deterministically placed circular Bragg grating emitting at $1.55\,μ\mathrm{m}$. We quantify the g-factors of electrons and holes from polarization-resolved measurements of a positive trion in an in-plane magnetic field and study the dynamics of the ground-state hole spin qubit. We then herald the hole spin in a pulsed two-photon correlation measurement and determine its inhomogeneous dephasing time to $T_{2}^{*}=(15.9 \pm 1.7)$ ns.
