Observation of an Alice ring in a Bose–Einstein condensate
Abstract
Monopoles and vortices are fundamental topological excitations that appear in physical systems spanning enormous scales of size and energy, from the vastness of the early universe to tiny laboratory droplets of nematic liquid crystals and ultracold gases. Although the topologies of vortices and monopoles are distinct from one another, under certain circumstances a monopole can spontaneously and continuously deform into a vortex ring with the curious property that monopoles passing through it are converted into anti-monopoles. However, the observation of such Alice rings has remained a major challenge, due to the scarcity of experimentally accessible monopoles in continuous fields. Here, we present experimental evidence of an Alice ring resulting from the decay of a topological monopole defect in a dilute gaseous 87Rb Bose–Einstein condensate. Our results, in agreement with detailed first-principles simulations, provide an unprecedented opportunity to explore the unique features of a composite excitation that combines the topological features of both a monopole and a vortex ring.
Main Authors
Format
Articles
Research article
Published
2023
Series
Subjects
Publication in research information system
Publisher
Nature Publishing Group
The permanent address of the publication
https://urn.fi/URN:NBN:fi:jyu-202309074974Use this for linking
Review status
Peer reviewed
ISSN
2041-1723
DOI
https://doi.org/10.1038/s41467-023-40710-2
Language
English
Published in
Nature Communications
Citation
- Blinova, A., Zamora-Zamora, R., Ollikainen, T., Kivioja, M., Möttönen, M., & Hall, D. S. (2023). Observation of an Alice ring in a Bose–Einstein condensate. Nature Communications, 14, Article 5100. https://doi.org/10.1038/s41467-023-40710-2
Additional information about funding
We acknowledge financial support from the National Science Foundation through Grant Nos. PHY–1806318 and PHY–2207631 (D.S.H.), and from the Academy of Finland through its Centre of Excellence in Quantum Technology Grant No. 336810 (M.M.).
Copyright© 2023 the Authors