Geometric frustration in polygons of polariton condensates creating vortices of varying topological charge
Geometric frustration in polygons of polariton condensates creating vortices of varying topological charge
Vorticity is a key ingredient to a broad variety of fluid phenomena, and its quantised version is considered to be the hallmark of super fluidity. Circulating
flows that correspond to vortices of a large topological charge, termed giant vortices, are notoriously difficult to realise and even when externally imprinted, they are unstable, breaking into many vortices of a single charge. In spite of
many theoretical proposals on the formation and stabilisation of giant vortices in ultra-cold atomic Bose-Einstein condensates and other superfluid systems, their experimental realisation remains elusive. Polariton condensates stand out from other superfluid systems due to their particularly strong interparticle interactions combined with their non-equilibrium nature, and as such provide an alternative testbed for the study of vortices. By non-resonantly exciting an odd number of
polariton condensates at the vertices of a regular polygon, we observe the formation of a stable discrete vortex state with a large topological charge as a consequence of antibonding frustration between nearest neighbouring condensates.
Polariton Condensate, Coupled condensates, Giant vortices, macroscopic current, Bose-Einsten condensate
Cookson, Tamsin
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Kalinin, Kirill P.
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Sigurdsson, Helgi
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Toepfer, Julian Dominic
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Alyatkin, Sergey
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Silva, Matteo
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Langbein, Wolfgang
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Berloff, Natalia G.
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Lagoudakis, Pavlos
ea50c228-f006-4edf-8459-60015d961bbf
9 April 2021
Cookson, Tamsin
70c15876-7c6d-4de5-a0ce-cc4beb12a324
Kalinin, Kirill P.
cb5caf97-faac-4b3f-81a7-6d81476be1d0
Sigurdsson, Helgi
c6380293-fe97-4fd0-a819-cf35721d4e5d
Toepfer, Julian Dominic
f3e89749-2912-4907-b712-6052b732dfb1
Alyatkin, Sergey
485bddd5-8eb7-4045-911b-86b0d401bdd4
Silva, Matteo
a200bb38-2c5f-4c66-9b75-e79bf2685dd7
Langbein, Wolfgang
6ee2fdee-4357-44ba-a063-d2822d9018cc
Berloff, Natalia G.
de2658f8-d78b-4552-ac62-33290762b797
Lagoudakis, Pavlos
ea50c228-f006-4edf-8459-60015d961bbf
Cookson, Tamsin, Kalinin, Kirill P., Sigurdsson, Helgi, Toepfer, Julian Dominic, Alyatkin, Sergey, Silva, Matteo, Langbein, Wolfgang, Berloff, Natalia G. and Lagoudakis, Pavlos
(2021)
Geometric frustration in polygons of polariton condensates creating vortices of varying topological charge.
Nature Communications, 12 (1), [2120].
Abstract
Vorticity is a key ingredient to a broad variety of fluid phenomena, and its quantised version is considered to be the hallmark of super fluidity. Circulating
flows that correspond to vortices of a large topological charge, termed giant vortices, are notoriously difficult to realise and even when externally imprinted, they are unstable, breaking into many vortices of a single charge. In spite of
many theoretical proposals on the formation and stabilisation of giant vortices in ultra-cold atomic Bose-Einstein condensates and other superfluid systems, their experimental realisation remains elusive. Polariton condensates stand out from other superfluid systems due to their particularly strong interparticle interactions combined with their non-equilibrium nature, and as such provide an alternative testbed for the study of vortices. By non-resonantly exciting an odd number of
polariton condensates at the vertices of a regular polygon, we observe the formation of a stable discrete vortex state with a large topological charge as a consequence of antibonding frustration between nearest neighbouring condensates.
More information
Accepted/In Press date: 25 January 2021
Published date: 9 April 2021
Keywords:
Polariton Condensate, Coupled condensates, Giant vortices, macroscopic current, Bose-Einsten condensate
Identifiers
Local EPrints ID: 452311
URI: http://eprints.soton.ac.uk/id/eprint/452311
ISSN: 2041-1723
PURE UUID: 6e43efe4-9a78-4ae4-8a65-8b4aeaee3082
Catalogue record
Date deposited: 06 Dec 2021 17:36
Last modified: 17 Mar 2024 06:19
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Contributors
Author:
Tamsin Cookson
Author:
Kirill P. Kalinin
Author:
Julian Dominic Toepfer
Author:
Sergey Alyatkin
Author:
Matteo Silva
Author:
Wolfgang Langbein
Author:
Natalia G. Berloff
Author:
Pavlos Lagoudakis
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