Phase diagram of a strongly interacting polarized Fermi gas in one dimension
arXiv:cond-mat/0610448 · doi:10.1103/PhysRevLett.98.070403
Abstract
Based on the integrable Gaudin model and local density approximation, we discuss the phase structure of one-dimensional trapped Fermi gases with imbalanced spin populations for arbitrary attractive interactions. A phase separation state, with a polarized superfluid core immersed in an unpolarized superfluid shell, emerges below a critical spin polarization. Above it, a coexistence of polarized superfluid matter and a fully polarized normal gas is favored. These two exotic states could be realized experimentally in highly elongated atomic traps, and diagnosed by measuring the lowest density compressional mode. We identify the polarized superfluid as having an FFLO structure, and predict the resulting mode frequency as a function of the spin polarization.
4 pages, 5 figures; title changed; published version in PRL
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Cited by in corpus (62)
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- Finite temperature phase diagram of a spin-polarized ultracold Fermi gas in a highly elongated harmonic trap
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- Single Impurity In Ultracold Fermi Superfluids
- Magnetic Phase Transitions in One-dimensional Strongly Attractive Three-Component Ultracold Fermions
- Signature of the FFLO phase in the collective modes of a trapped ultracold Fermi gas
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- Interaction quantum quenches in the one-dimensional Fermi-Hubbard model with spin imbalance
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- One- and two-dimensional reductions of the mean-field description of degenerate Fermi gases
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- Collective mode evidence of high-spin bosonization in a trapped one-dimensional atomic Fermi gas with tunable spin
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- Exploring Exotic Superfluidity of Polarized Ultracold Fermions in Optical Lattices