English

Hybridized defects in solid-state materials as artificial molecules

Quantum Physics 2020-12-18 v1 Mesoscale and Nanoscale Physics Materials Science

Abstract

Two-dimensional materials can be crafted with structural precision approaching the atomic scale, enabling quantum defects-by-design. These defects are frequently described as artificial atoms and are emerging optically-addressable spin qubits. However, interactions and coupling of such artificial atoms with each other, in the presence of the lattice, is remarkably underexplored. Here we present the formation of artificial molecules in solids, introducing a new degree of freedom in control of quantum optoelectronic materials. Specifically, in monolayer hexagonal boron nitride as our model system, we observe configuration- and distance-dependent dissociation curves and hybridization of defect orbitals within the bandgap into bonding and antibonding orbitals, with splitting energies ranging from \sim 10 meV to nearly 1 eV. We calculate the energetics of ciscis and transtrans out-of-plane defect pairs CHB_\textrm{B}-CHB_\textrm{B} against an in-plane defect pair CB_\textrm{B}-CB_\textrm{B} and find that in-plane defect pair interacts more strongly than out-of-plane pairs. We demonstrate an application of this chemical degree of freedom by varying the distance between CB_\textrm{B} and VN_\textrm{N} of CB_\textrm{B}VN_\textrm{N} and observe changes in the predicted peak absorption wavelength from the visible to the near-infrared spectral band. We envision leveraging this chemical degree of freedom of defect complexes to precisely control and tune defect properties towards engineering robust quantum memories and quantum emitters for quantum information science.

Keywords

Cite

@article{arxiv.2012.09187,
  title  = {Hybridized defects in solid-state materials as artificial molecules},
  author = {Derek S. Wang and Christopher J. Ciccarino and Johannes Flick and Prineha Narang},
  journal= {arXiv preprint arXiv:2012.09187},
  year   = {2020}
}

Comments

11 pages, 6 figures

R2 v1 2026-06-23T21:01:44.578Z