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• W2774356165 abstract "We study the structure and stability of vortex lattices in two-component rotating Bose-Einstein condensates with intrinsic dipole-dipole interactions and contact interactions. To address experimentally accessible coupled systems, we consider $^{164}mathrm{Dy}ensuremath{-}^{162}mathrm{Dy}$ and $^{168}mathrm{Er}ensuremath{-}^{164}mathrm{Dy}$ mixtures, which feature different miscibilities. The corresponding dipole moments are ${ensuremath{mu}}_{mathrm{Dy}}=10{ensuremath{mu}}_{mathrm{B}}$ and ${ensuremath{mu}}_{mathrm{Er}}=7{ensuremath{mu}}_{mathrm{B}}$, where ${ensuremath{mu}}_{mathrm{B}}$ is the Bohr magneton. For comparison we also discuss a case where one of the species is nondipolar. Under a large aspect ratio of the trap, we consider mixtures in the pancake-shaped format, which are modeled by effective two-dimensional coupled Gross-Pitaevskii equations, with a fixed polarization of the magnetic dipoles. Then, the miscibility and vortex-lattice structures are studied by varying the coefficients of the contact interactions (assuming the use of the Feshbach-resonance mechanism) and the rotation frequency. We present phase diagrams for several types of lattices in the parameter plane of the rotation frequency and the ratio of inter- and intraspecies scattering lengths. The vortex structures are found to be diverse for the more miscible $^{164}mathrm{Dy}ensuremath{-}^{162}mathrm{Dy}$ composition, with a variety of shapes, whereas for the less miscible case of $^{168}mathrm{Er}ensuremath{-}^{164}mathrm{Dy}$, the lattice patterns mainly feature circular or square formats." @default.
• W2774356165 created "2017-12-22" @default.
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• W2774356165 date "2017-12-29" @default.
• W2774356165 modified "2023-10-03" @default.
• W2774356165 title "Vortex lattices in binary Bose-Einstein condensates with dipole-dipole interactions" @default.
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• W2774356165 doi "https://doi.org/10.1103/physreva.96.063624" @default.
• W2774356165 hasPublicationYear "2017" @default.
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