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Symmetry-breaking vortex-lattice of a binary superfluid in a rotating bucket
•Phase separated stable vortex lattice found in a uniform binary condensate.•Considers two types of superfluids in rotating square and circular buckets.•Efficient numerical scheme used to solve the mean-field model.•Non-overlapping vortices in the two components are attractive for new experiments.•E...
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Published in: | Physics letters. A 2020-02, Vol.384 (4), p.126105, Article 126105 |
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Main Author: | |
Format: | Article |
Language: | English |
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Citations: | Items that this one cites |
Online Access: | Get full text |
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Summary: | •Phase separated stable vortex lattice found in a uniform binary condensate.•Considers two types of superfluids in rotating square and circular buckets.•Efficient numerical scheme used to solve the mean-field model.•Non-overlapping vortices in the two components are attractive for new experiments.•Establishes parameter domain for phase separation to plan experiments.
We study spontaneous-symmetry-broken phase-separated vortex lattice in a weakly interacting uniform rapidly rotating binary Bose superfluid contained in a quasi-two-dimensional circular or square bucket. For the inter-species repulsion above a critical value, the two superfluid components separate and form a demixed phase with practically no overlap in the vortex lattices of the two components, which will permit an efficient experimental observation of such vortices and study their properties. In case of a circular bucket with equal intra-species energies of the two components, the two components separate into two non-overlapping semicircular domains for all frequencies of rotation Ω generating distinct demixed vortex lattices. In case of a binary Bose superfluid in both circular and square buckets, (a) the number of vortices increases linearly with Ω in agreement with a suggestion by Feynman, and (b) the rotational energy in the rotating frame decreases quadratically with Ω in agreement with a suggestion by Fetter. |
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ISSN: | 0375-9601 1873-2429 |
DOI: | 10.1016/j.physleta.2019.126105 |