Vortex polygons and their stabilities in Bose-Einstein condensates and field theory
arXiv:1307.1345 · doi:10.1007/s10909-013-0977-4
Abstract
We study vortex polygons and their stabilities in miscible two-component Bose-Einstein condensates, and find that vortex polygons are stable for the total circulation , metastable for , and unstable for . As a related model in high-energy physics, we also study the vortex polygon of the baby-Skyrme model with an anti-ferromagnetic potential term, and compare both results.
7 pages, 2 figures
References in corpus (7)
- A superconductor to superfluid phase transition in liquid metallic hydrogen
- Field- and temperature induced topological phase transitions in the three-dimensional -component London superconductor
- Crossover between integer and fractional vortex lattices in coherently coupled two-component Bose-Einstein condensates
- Deconfinement of Vortices with Continuously Variable Fractions of the Unit Flux Quanta in Two-Gap Superconductors
- Violation of the London Law and Onsager-Feynman quantization in multicomponent superconductors
- Vortex lattices in three-component Bose-Einstein condensates under rotation: simulating colorful vortex lattices in a color superconductor
- Vortex graphs as N-omers and CP(N-1) Skyrmions in N-component Bose-Einstein condensates
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- Stable -strings with topological polarization in two Higgs doublet model
- Fractional Skyrmion molecules in a model
- Baby Skyrmion crystals
- Topological defects in mixtures of superconducting condensates with different charges
- Fluctuation effects in rotating Bose-Einstein condensates with broken and symmetries in the presence of intercomponent density-density interactions
- Fractional Hopfions in the Faddeev-Skyrme model with a symmetry breaking potential
- Magnetic Hopfions in the Faddeev-Skyrme-Maxwell model
- Stabilizing semilocal strings by polarization