Zero-phonon line emission of single photon emitters in helium-ion treated MoS$_2$
Katja Barthelmi, Tomer Amit, Mirco Troue, Lukas Sigl, Alexander Musta, Tim Duka, Samuel Gyger, Val Zwiller, Matthias Florian, Michael Lorke, Takashi Taniguchi, Kenji Watanabe, Christoph Kastl, Jonathan Finley, Sivan Refaely-Abramson, Alexander W. Holleitner
TL;DR
This work probes the zero-phonon line (ZPL) emission of single-photon emitters in helium-ion treated MoS2, interpreted as sulfur-site vacancies, by combining photoluminescence spectroscopy, first-order coherence, and ab initio GW-BSE calculations. Using the independent boson model (IBM), the authors bound the ZPL linewidth and phonon contributions, finding an upper bound around $110\,\mu\mathrm{eV}$ at $T<20$ K and a lower bound near $30$–$60\,\mu\mathrm{eV}$ at $T<2$ K, with Debye–Waller factors up to ~40%. The first-order coherence measurements yield a coherence time on the order of a few picoseconds, consistent with the ZPL bounds, while GW-BSE calculations predict radiative lifetimes of tens of picoseconds near the ZPL energy ($E \approx 1.75$ eV), aligning with observed spectral features. Time-resolved measurements reveal multi-exponential decay components and long apparent lifetimes (ns), attributed to relaxation and phonon scattering pathways; these results provide microscopic insight into the emission processes of MoS2 SPEs and support their potential integration into quantum photonic platforms.
Abstract
We explore the zero-phonon line of single photon emitters in helium-ion treated monolayer MoS$_2$, which are currently understood in terms of single sulfur-site vacancies. By comparing the linewidths of the zero-phonon line as extracted directly from optical spectra with values inferred from the first-order autocorrelation function of the photoluminescence, we quantify bounds of the homogeneous broadening and of phonon-assisted contributions. The results are discussed in terms of both the independent boson model and ab-initio results as computed from GW and Bethe-Salpeter equation approximations.
